Courses 5

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METRIC SYSTEM - Mathematics for science starts with a need to understand the metric system.  The metric system is used throughout the world of science.  You will need to know the basic terminology and conversion factors.  To learn more about the metric system click >> HERE

Below is a table of the basic metric units, their powers of ten equivalents, prefix and symbol.

TABLE OF METRIC UNITS - POWERS OF TEN
Sample		Prefix	Symbol
1 000 000 000 000 000 000 =	118	exa	E
1 000 000 000 000  000 =	1015	peta	P
1 000 000 000 000 =	1012	tera	T
1 000 000 000 =	109	giga	G
1 000 000 =	106	mega	M
1 000 =	103	kilo	k
100 =	102	*hecto	h
10 =	101	*deka	da
0.1 =	10-1	*deci	d
0.01 =	10-2	*centi	c
0.001 =	10-3	milli	m
0.000 001 =	10-6	micro	µ
0.000 000 001 =	10-9	nano	n
0.000 000 000 001=	10-12	pico	p
0.000 000 000 000 001 =	10-15	femto	f
0.000 000 000 000 000 001 =	10-18	atto	a
* avoid where possible

METRIC UNIT CONVERSIONS

>:: World Wide Metric ::<
Conversion of weights and measures, metric conversion online
Online Conversion - Convert just about anything to anything else
FP : Metric Conversion Tables : convert metric to imperial for
GourmetSleuth - Kitchen Conversion Calculator
Metric conversions . org - online conversion calculators 
Online metric conversion calculators - temperature, length
Automotive Converters and Calculators
Conversion calculators : metric to English and English to metric 
A Dictionary of Measures, Units and Conversions
Conversion of weights and measures, metric conversion online
Online Conversion - Convert just about anything to anything else
FP : Metric Conversion Tables : convert metric to imperial for 
Conversions - online metric converter - US customary & metric 
WSDOT - Metric Conversion Factors
Metric System
Unit Conversion - The Foot Rule
Measurement Units Conversion
Conversion of Units

Metric Lesson Plans

Measurement Lesson Plans
The Science Spot: Metric Mania Lessons
A Metric World--Mathematics lesson plan (grades 6-8
Lesson Plans - Chemistry
Metric Equivalents - An AskERIC Lesson Plan
Education World® : Lesson Planning Center : Lesson Plans : Olympic
Lesson Tutor: Metric Measures and Conversions lesson plan.
Metrics Math Lesson Plan, Thematic Unit, Activity, Worksheet, or
Metric Equivalents - An Educator's Reference Desk Lesson Plan

See our Calculations Page

To see how the metric system is used as it relates to chemistry click >> HERE

Powers of TEN quiz.  http://home.postnet.com/~rrichert/power10.htm

Measurement - from mm to m³

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LAWS OF EXPONENTS - To multiply powers of the same base, add their exponents.
        Thus,         2² times 2³ = 2⁵       = 32
        PROOF:    2² = 4;  2³ = 8;   2⁵   
        Therefore;        4    x     8            =  32

        To divide powers of the same base, subtract the exponent of the divisor from the exponent of the dividend.  (The dividend is on top  /   divisor  is on the bottom)
        Thus,       3⁵ /  3³  =  3²                        = 9
        PROOF:  3⁵  = 243;  3³  =   27;  3²   
        Therefore;       243      /        27           =  9

(Note:  The above statement corrected 03/13/00 by the sharp eye and compliments of Jason Rana, Ouachita Baptist University.  We appreciate anyone who brings errors to our attention so we may correct them.)
Webmaster@ 101science.com

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HANDY FORMULAS AND INFORMATION -  These should be memorized!

                (-a)ⁿ = aⁿ, if n is even
                (-a)ⁿ = -aⁿ, if n is odd
                a^m  *  aⁿ  =  a^m+n
                aⁿ / a^m  =  a^n-m
                (ab)ⁿ  =  aⁿbⁿ
                (a + b)²  =  a²  +  2ab   + b²
                (a -  b)²  =  a²  -  2ab  +  b²
                (a + b)(a - b)  =  a²  -  b²
                (a + b)³  =  a³  +  3a^2b  +  3ab²  +b³

  

     

    

  

 

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STATISTICS SECTION

 STATISTICS   

Little Handbook of Statistics http://www.tufts.edu/~gdallal/LHSP.HTM
Online Textbook explains statistics http://davidmlane.com/hyperstat/index.html
Probability Tutorials - online
Electronic Statistics Book http://www.statsoft.com/textbook/stathome.html
Online Textbook http://davidmlane.com/hyperstat/index.html
Statistics Lab http://www.ruf.rice.edu/%7Elane/rvls.html

REGRESSION ANALYSIS

Introduction to Regression Analysis 
Multiple Regression
Regression Analysis
CORRELATION AND REGRESSION
[PDF] An Introduction to Regression Analysis
Regression analysis - Wikipedia, the free encyclopedia
Simple linear and multiple regression
PA 765: Multiple Regression
Statistical Analysis
Reliability and Regression Analysis
Statistical Analysis
Regression Analysis
WPI Global Perspective Program - Handbook for IQP Advisors and 
KaleidaGraph - scientific graphing, curve fitting, data analysis
Defense Procurement and Acquisition Policy - Contract Pricing
Parametric Cost Estimating Handbook - Regression Analysis
[PDF] Regression analysis
LINEAR REGRESSION

Java Applet to figure normal distribution statisics for you http://playfair.stanford.edu/~naras/jsm/FindProbability.html
http://www-stat.stanford.edu/~naras/jsm/example6.html
http://www-stat.stanford.edu/~naras/jsm/
http://www.symynet.com/educational_software/teaching_resources/Statistics/normal_distribution/intro.htm
http://www.adamssixsigma.com/Newsletters/standard_normal_table.htm
http://stat-www.berkeley.edu/~stark/SticiGui/index.htm

Applied Statistics Books

WEB PAGES THAT PERFORM STATISTICAL CALCULATIONS
Indiana University Statistics and Math Center
Fluid Dynamics and Statistical Physics
Statistical Data Resources
Geospatial and Statistical Data Center University of Virginia
CDC Injury Statistics
CDC Center for National Health Statistics
SSBR:  Health Statistics
Top 100 Applied Statistics Books for SaleMathematical  Statistics and Data Analysis
Mathematical  Statistics and Data Analysis
Statistics

Probability and Statistics - 101science.com - WWW Links page.

Statistics Links to TI-83 Programs you can download to your calculator:

http://www.iserv.net/~gopat/  (General Statistics)
http://www.keycollege.com/workshopstatistics/vonoehse/ti83prgm.zipStatistics
http://silver.sdsmt.edu/~rwjohnso/Ggrant.htm  Statistics - CBL

Finding Mean and Standard Deviation with the TI-83

Mean and standard deviation on the TI-83
[PDF]Using the TI-83 to Find the Sample Mean and Sample Standard ...
TI-83 Instructions - Hypothesis Testing with one mean
TI 83 Instructions - Confidence Intervals for mean (small samples ...
[PDF]TI-83/83 Plus: Confidence Interval for One-Sample Mean with s ...
[PDF]TI-83/83 Plus: Hypothesis Testing for Two-Sample Mean with s ...
[PDF]Calculating Mean and Standard Deviation for a Sample with TI-83 Normal probabilities on the TI-83
SettleBasics
TI-83 Instructions

 

Adolphe Quetelet (1796 - 1874)

 

QUOTE:  "The more progress physical sciences make, the more they tend to enter the domain of mathematics, which is a kind of center to which they all converge. We may even judge the degree of perfection to which a science has arrived by the facility with which it may be submitted to calculation." Adolphe Quetelet
Quoted in E Mailly, Eulogy on Quetelet 1874

Adolphe Quetelet received his first doctorate in 1819 from Ghent for a dissertation on the theory of conic sections. After receiving this doctorate he taught mathematics in Brussels, then, in 1823, he went to Paris to study astronomy at the Observatory there. He learnt astronomy from Arago and Bouvard and the theory of probability under Joseph Fourier and Pierre Laplace.  Influenced by Laplace and Fourier, Quetelet was the first to use the normal curve other than as an error law. His studies of the numerical consistency of crimes stimulated wide discussion of free will versus social determinism. For his government he collected and analysed statistics on crime, mortality etc. and devised improvements in census taking. His work produced great controversy among social scientists of the 19th century.

At an observatory in Brussels that he established in 1833 at the request of the Belgian government, he worked on statistical, geophysical, and meteorological data, studied meteor showers and established methods for the comparison and evaluation of the data.

Article by: J J O'Connor and E F Robertson

Statistics

From Wikipedia, the free encyclopedia.
Find out how you can help support Wikipedia's phenomenal growth.

Statistics is a branch of applied mathematics which includes the planning, summarizing, and interpreting of uncertain observations. Because the aim of statistics is to produce the "best" information from available data, some authors make statistics a branch of decision theory. As a model of randomness or ignorance, probability theory plays a critical role in the development of statistical theory.

The word statistics comes from the modern Latin phrase statisticum collegium (lecture about state affairs), from which came the Italian word statista, which means "statesman" or "politician" (compare to status) and the German Statistik, originally designating the analysis of data about the state. It acquired the meaning of the collection and classification of data generally in the early nineteenth century.

We describe our knowledge (and ignorance) mathematically and attempt to learn more from whatever we can observe. This requires us to

• plan our observations to control their variability (experiment design),

• summarize a collection of observations to feature their commonality by suppressing details (descriptive statistics), and

• reach consensus about what the observations tell us about the world we observe (statistical inference).

In some forms of descriptive statistics, notably data mining, the second and third of these steps become so prominent that the first step (planning) appears to become less important. In these disciplines, data often are collected outside the control of the person doing the analysis, and the result of the analysis may be more an operational model than a consensus report about the world.

The probability of an event is often defined as a number between one and zero rather than a percentage. In reality however there is virtually nothing that has a probability of 1 or 0. You could say that the sun will certainly rise in the morning, but what if an extremely unlikely event destroys the sun? What if there is a nuclear war and the sky is covered in ash and smoke?

We often round the probability of such things up or down because they are so likely or unlikely to occur, that it's easier to recognise them as a probability of one or zero.

However, this can often lead to misunderstandings and dangerous behaviour, because people are unable to distinguish between, e.g., a probability of 10^-4 and a probability of 10^-9, despite the very practical difference between them. If you expect to cross the road about 10⁵ or 10⁶ times in your life, then reducing your risk per road crossing to 10^-9 will make you safe for your whole life, while a risk per road crossing of 10^-4 will make it very likely that you will have an accident, despite the intuitive feeling that 0.01% is a very small risk.

Some sciences use applied statistics so extensively that they have specialized terminology. These disciplines include:

• Biostatistics

• Business statistics

• Economic statistics

• Engineering statistics

• Population statistics

• Psychological statistics

• Social statistics (for all the social sciences)

• Process analysis and Chemometrics (for analysis of data from analytical chemistry and chemical engineering)

Statistics form a key basis tool in business and manufacturing as well. It is used to understand measurement systems variability, control processes (as in "statistical process control" or SPC), for summarizing data, and to make data-driven decisions. In these roles it is a key tool, and perhaps the only reliable tool.

Links to observable statistical phenomena are collected at statistical phenomena

National Statistical Services

• USA:American Statistical Association

• Canada: Statistics Canada

• Greece: National Statistical Service of Greece

See also

Regression--analysis of variance (ANOVA) -- multivariate statistics -- extreme value theory -- list of statisticians -- list of statistical topics -- machine learning

External links

• The R Project for Statistical Computing

• The Probability Web

• Virtual Laboratories in Probability and Statistics

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How do you solve a percentage increase question?

 - How do you calculate a percentage increase?  For example if your supply of apples increases from 206 to 814, what was the percentage increase?

We can see by subtracting 206 from 814 that the increase in the number of apples is 608.  Remember we started with 206, not zero.

Percentages are fractions.  Dividing 814 by 206 gives approximately 3.951 and since we started with one whole (100%) basket of 206 apples we must subtract one from this percentage number.  This is the step many people miss.  So, 3.951 minus 1 equals 2.951.  Multiplying this number by 100 to give percentage; 100 times 2.951 gives 295% increase as the answer.

- Check your work.  Does this answer look correct?  Well, if we had 200 apples increasing to 400 (double)  that would be a 100% increase.  So, increasing from 400 to 600 (another 200 apples) would be another 100% increase.  So, increasing from 600 to 800 (another 200 apples) would be another 100% increase.  So going from 200 to 800 represents an increase of 300%.  3 times our original amount of 200 equals 600 which is equal to the increase (800 minus 200 = 600).  So the answer to our problem should be close to 300%.  Our answer is 295% so it is close to what we would expect.  Now let's do an accurate check of our original problem.  206 times 2.95 equals 608 (the number of apples increased) which proves our answer is correct.  

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Math Dictionaries

Math Dictionary:  http://www.blarg.net/~math/deflist.html

Definitions:  http://userzweb.lightspeed.net/~barr/def.html

Math Words:  http://www.geocities.com/poetsoutback/etyindex.html

Math Words for Middle Grades:  http://mathcentral.uregina.ca/RR/glossary/middle/

A VISUAL DICTIONARY OF SPECIAL PLANE CURVES - X. Lee For more information see Xah Lee's Home Page A VISUAL DICTIONARY OF SPECIAL PLANE CURVES - X. Lee Xah Lee's Home Page

Some Examples from over 60 tutorials include

Inversion
Astroid
Parabola

 

  !!!!!MATH VIDEO TRAINING AVAILABLE !!!!!

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MORE WEB MATH LINKS

 Find other great math sites - Click here - on the web.

Common Errors Made in Math: http://math.vanderbilt.edu/~schectex/commerrs/

Math Terms/Dictionary:  http://www.blarg.net/~math/deflist.html

Lesson Plans:  http://www.awesomelibrary.org/Library/Materials_Search/Lesson_Plans/Math.html

Understanding Math Sequences and their Graphs http://jwilson.coe.uga.edu/emt669/Student.Folders/Jeon.Kyungsoon/document3/essay3.html

Dr. Math
Quasicrystals
Encyclopedia Online Note scroll down for the encyclopedia online.
Comprehensive Math Tables 
History of Mathematics 
How to study Math & Science
Chronological List of Mathematicians 
UNITS CONVERSION CALCULATOR  
Frank Potter's Science (math) Gem's - Hugh collection
Ask Dr. Math (K-12 Math questions answered)
MathNERDS (Ask questions from K-5 through graduate college level.)
MegaMathematics ( Los Alamos National Laboratories)
The History of Mathematics (Great Site for Historical Information)

Mathematics - From Wikipedia.

Find out how you can help support Wikipedia's phenomenal growth.

Mathematics is commonly defined as the study of patterns of structure, change, and space. In the modern formalist view, it is the investigation of axiomatically defined abstract structures using logic and mathematical notation. Mathematics is often abbreviated to math in North America and maths in other English-speaking countries.

These specific structures investigated often have their origin in the natural sciences, most commonly in physics, but mathematicians also define and investigate structures for reasons purely internal to mathematics, because the structures may provide, for instance, a unifying generalization for several subfields, or a helpful tool for common calculations. Finally, many mathematicians study the areas they do for purely aesthetic reasons, viewing mathematics as an art form rather than as a practical or applied science.

 

Table of contents [showhide]

1 History of mathematics 2 Topics in mathematics 2.1 Quantity 2.2 Change 2.3 Structure 2.4 Space 2.5 Discrete mathematics 2.6 Applied Mathematics 2.7 Famous Theorems and Conjectures 2.8 Foundations and Methods 2.9 History and the World of Mathematicians 2.10 Mathematics and other fields 3 Mathematics is Not... 4 Mathematical tools 5 Further Reading 5.1 External links

 

History of mathematics

See the article on the history of mathematics for details.

The word "mathematics" comes from the Greek μάθημα (máthema) which means "science, knowledge, or learning"; μαθηματικός (mathematikós) means "fond of learning".

The major disciplines within mathematics arose out of the need to do calculations in commerce, to measure land and to predict astronomical events. These three needs can be roughly related to the broad subdivision of mathematics into the study of structure, space and change.

The study of structure starts with numbers, firstly the familiar natural numbers and integers and their arithmetical operations, which are recorded in elementary algebra. The deeper properties of whole numbers are studied in number theory. The investigation of methods to solve equations leads to the field of abstract algebra, which, among other things, studies rings and fields, structures that generalize the properties possessed by the familiar numbers. The physically important concept of vector, generalized to vector spaces and studied in linear algebra, belongs to the two branches of structure and space.

The study of space originates with geometry, first the Euclidean geometry and trigonometry of familiar three-dimensional space, but later also generalized to non-Euclidean geometries which play a central role in general relativity. Several long standing questions about ruler and compass constructions were finally settled by Galois theory. The modern fields of differential geometry and algebraic geometry generalize geometry in different directions: differential geometry emphasizes the concepts of coordinate system, smoothness and direction, while in algebraic geometry geometrical objects are described as solution sets of polynomial equations. Group theory investigates the concept of symmetry abstractly and provides a link between the studies of space and structure. Topology connects the study of space and the study of change by focusing on the concept of continuity.

Understanding and describing change in measurable quantities is the common theme of the natural sciences, and calculus was developed as a most useful tool for doing just that. The central concept used to describe a changing variable is that of a function. Many problems lead quite naturally to relations between a quantity and its rate of change, and the methods to solve these are studied in the field of differential equations. The numbers used to represent continuous quantities are the real numbers, and the detailed study of their properties and the properties of real-valued functions is known as real analysis. For several reasons, it is convenient to generalise to the complex numbers which are studied in complex analysis. Functional analysis focuses attention on (typically infinite-dimensional) spaces of functions, laying the groundwork for quantum mechanics among many other things. Many phenomena in nature can be described by dynamical systems and chaos theory deals with the fact that many of these systems exhibit unpredictable yet deterministic behavior.

In order to clarify and investigate the foundations of mathematics, the fields of set theory, mathematical logic and model theory were developed.

When computers were first conceived, several essential theoretical concepts were shaped by mathematicians, leading to the fields of computability theory, computational complexity theory, information theory and algorithmic information theory. Many of these questions are now investigated in theoretical computer science. Discrete mathematics is the common name for those fields of mathematics useful in computer science.

An important field in applied mathematics is statistics, which uses probability theory as a tool and allows the description, analysis and prediction of phenomena and is used in all sciences. Numerical analysis investigates the methods of efficiently solving various mathematical problems numerically on computers and takes rounding errors into account.

Mathematics may be defined as the subject in which we never know what we are talking about, nor whether what we are saying is true.

-Bertrand Russell

Topics in mathematics

An alphabetical list of mathematical topics is available; together with the "Watch links" feature, this list is useful to track changes in mathematics articles. The following list of subfields and topics reflects one organizational view of mathematics.

Quantity

Numbers -- Natural numbers -- Integers -- Rational numbers -- Real numbers -- Complex numbers -- Hypercomplex numbers -- Quaternions -- Octonions -- Sedenions -- Hyperreal numbers -- Surreal numbers -- Ordinal numbers -- Cardinal numbers -- p-adic numbers -- Integer sequences -- Mathematical constants -- Number names -- Infinity

Change

Arithmetic -- Calculus -- Vector calculus -- Analysis -- Differential equations -- Dynamical systems and chaos theory -- Fractional calculus -- List of functions

Structure

Abstract algebra -- Number theory -- Algebraic geometry -- Group theory -- Monoids -- Analysis -- Topology -- Linear algebra -- Graph theory -- Universal algebra -- Category theory

Space

Topology -- Geometry -- Trigonometry -- Algebraic geometry -- Differential geometry -- Differential topology -- Algebraic topology -- Linear algebra -- Fractal geometry

Discrete mathematics

Combinatorics -- Naive set theory -- Probability -- Theory of computation -- Finite mathematics -- Cryptography -- Graph theory -- Game theory

Applied Mathematics

Mechanics -- Numerical analysis -- Optimization -- Probability -- Statistics

Famous Theorems and Conjectures

Fermat's last theorem -- Riemann hypothesis -- Continuum hypothesis -- P=NP -- Goldbach's conjecture -- Twin Prime Conjecture -- Gödel's incompleteness theorems -- Poincaré conjecture -- Cantor's diagonal argument -- Pythagorean theorem -- Central limit theorem -- Fundamental theorem of calculus -- Fundamental theorem of algebra -- Fundamental theorem of arithmetic -- Four color theorem -- Zorn's lemma -- "The most remarkable formula in the world"

Foundations and Methods

Philosophy of mathematics -- Mathematical intuitionism -- Mathematical constructivism -- Foundations of mathematics -- Set theory -- Symbolic logic -- Model theory -- Category theory -- Theorem-proving -- Logic -- Reverse Mathematics -- Table of mathematical symbols

History and the World of Mathematicians

History of mathematics -- Timeline of mathematics -- Mathematicians -- Fields medal -- Abel Prize -- Millennium Prize Problems (Clay Math Prize) -- International Mathematical Union -- Mathematics competitions -- Lateral thought

Mathematics and other fields

Mathematics and architecture

Mathematics is Not...

Numerology

Mathematical tools

Old:

• Abacus

• Napier's bones

• Slide Rule

• Compass

• Ruler

New:

• Calculator

• Computers

• Computer algebra systems:

  • Maple

  • Mathematica

  • Maxima

Further Reading

• Davis, Philip J.; Hersh, Reuben: The Mathematical Experience. Birkhäuser, Boston, Mass., 1980. A gentle introduction to the world of mathematics.

• Gullberg, Jan: Mathematics--From the Birth of Numbers. W.W. Norton, 1996. An encyclopedic overview of mathematics presented in clear, simple language.

• Mathematical Society of Japan: Encyclopedic Dictionary of Mathematics, 2nd ed.. MIT Press, Cambridge, Mass., 1993. Definitions, theorems and references.

• Michiel Hazewinkel (ed.): Encyclopaedia of Mathematics. Kluwer Academic Publishers 2000. A translated and expanded version of a Soviet math encyclopedia, in ten (expensive) volumes, the most complete and authoritative work available. Also in paperback and on CD-ROM.

External links

• A mathematical thesaurus maintained by the University of Cambridge (UK), http://thesaurus.maths.org/

• Rusin, Dave: The Mathematical Atlas, http://www.math-atlas.org/. A tour through the various branches of modern mathematics.

• Weisstein, Eric: World of Mathematics, http://www.mathworld.com/. An online encyclopedia of mathematics.

• Planet Math, http://planetmath.org/. An online math encyclopedia under construction. Uses the GFDL license, allowing article exchange with Wikipedia. Uses TeX markup.

• MathForge, http://www.mathforge.net/. A news-blog with topics ranging from popular mathematics to popular physics to computer science and education.

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Mathematics BOOK List (Large).  Click >> HERE!!

     

   

Schaum's Mathematical Handbook of Formulas and Tables
by Murray R. Spiegel, John M. Liu

Read what one reader thought of this book......

You are crazy if you don't have this book!, July 11, 2000
A reviewer from Los Angeles said:
Great reference for formulas and identities that you have forgotten. Integral table is awsome. ......This is some of the best money I have ever spent. Used it all the time in my physics classes and ALWAYS carry it with me. How did I ever get on without it?

 

LEARN FROM VIDEOS!

The highly recommended "Standard Deviant" series of videos are designed for learning, training and teaching mathematics. Titles include; math, algebra, geometry, calculus, differential equations, statistics, and finance.

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Advanced Mathematics for Applications Mathematica Notebooks

These Mathematica notebooks are all used for teaching and illustrating concepts. Most have some "discovery learning" built in. These notebooks are used in the course Advanced Mathematics for Applications at Indiana University of Pennsylvania. This is a course that typically uses a book with a title like "Advanced Engineering Mathematics". The order of topics of the course I teach is:

1. Vectors
   Dot product, cross product, abstract vector spaces
2. Vector Differential Calculus
   vector functions, curves, velocity, acceleration, curvature, vector fields, streamlines, gradient, divergence, curl
3. Vector Integral Calculus
   line integrals, flows, Green's Theorem, potential theory, surface integrals, flux, Divergence Theorem, Stokes' Theorem
4. Laplace transforms
   delta and Heaviside functions, DE's
5. Sturm-Liouville Theory
   eigenfunction expansions, orthogonal polynomials
6. Fourier Series, Partial Differential Equations
7. Fourier Integral, Fourier Transform, Partial Differential Equations

 

The Mathematica Notebooks

The notebooks are listed in the order I assign them.

initializations.nb (download)
I collected all of the functions and packages that I need for vector calculus in this one notebook. Evaluate this before each vector calculus session. This made things easy on me and my students.

vectors.nb (download)
This has some Mathematica basics about vectors along with some functions for plotting vectors and lists of vectors.

vecdiffcalc.nb (download)
A notebook illustrating parametric curves, gradient, divergence and much more. This is a new and improved version of veccalc.nb.

potentialflow.nb (download)
Streamlines, equipotential curves, and a bit of complex functions.

vecintcalc.nb (download)
A notebook illustrating arc length, flows, surface area, flux.

curvcoords.nb (download)
A notebook with functions to look at orthogonal coordinate systems and the div, grad, curl, in these coordinate systems. This contains Mathematica commands and functions for investigating these coordinate systems, but it is by no means self-contained.

laplacetrans.nb (download)
A notebook illustrating Laplace transforms and using them to solve some differential equations.

evenoddfunctions.nb (download)
A review of the properties of even and odd functions in anticipation of orthogonal expansions and Fourier series.

orthogpoly.nb (download)
Orthogonal expansions with Legendre, Hermite, Laguerre, and Chebyshev polynomials.

slfourier.nb (download)
Fourier series as an example of Sturm-Liouville theory. Many examples.

fourier.nb (download)
Fourier series via inner products. Very similar to slfourier.nb, but without the use of Sturm-Liouville theory.

oscillation.nb (download)
Using Fourier series to solve DE's where the forcing function is expressed as a series.

extratips.nb (download)
Examples of some modified commands to speed up calculations of Fourier coefficients.

complex.nb (download)
A notebook illustrating some basic properties of complex numbers (and the relevant Mathematica commands) that may be useful in a course in applied mathematics.

complexfourier.nb (download)
Two examples of how the complex Fourier series is equivalent its real counterpart.

fouriertrans.nb (download)
Some examples of Fourier transforms and Fourier integral representation of functions.

laplacepde.nb (download)
Illustrating Laplace transform solution of PDE's.

The next seven files can be used in a linear algebra course or as a linear algebra supplement to an applied mathematics course.The spline.nb notebook is a combination of differential equations and linear algebra.

linalg0.nb (download)
A notebook illustrating the basics of entering and manipulating matrices using Mathematica.

linalg1.nb (download)
A Notebook illustrating properties of matrices: elementary matrices, echelon forms, inverses. Requires the package gjsf.m.

linalg2.nb (download)
A Notebook illustrating properties of matrices: systems, subspaces, bases, Fundamental Theorem of Linear Algebra. Requires the package gjsf.m.

gjsf.m (download)
A Mathematica package that incorporates some nice functions: elementary row operations, elementary matrices, LU decomposition. This package is needed in linalg1.nb and linalg2.nb.

jcf.nb (download)
After a review of diagonalization, explains the Jordan canonical form of a matrix. Useful if one wants to do systems of ordinary differential equations.

matrixexp.nb (download)
Uses diagonalization and the Jordan canonical form to illustrate solving systems of constant coefficient ordinary differential equations.

splines.nb (download)
Following Strang, Introduction to Advanced Mathematics, cubic splines are developed and illustrated.

Notebooks created by Gary Stoudt. Feel free to use and modify these notebooks for your own classroom use, just please keep my name and affiliation in the notebook. Any suggestions for improvement would be welcomed.

gsstoudt@grove.iup.edu

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mathematics


Advanced Engineering Mathematics
by Alan Jeffrey


Ancient Mathematics
by S. Cuomo


Archimedes: The Father of Mathematics
by Heather Hasan


Aspects of Teaching Secondary Mathematics: Perspectives on Practice
by Linda Haggarty


Automotive Science and Mathematics
by Allan Bonnick


Basic Engineering Mathematics
by John Bird


Basic Mathematics for Economists
by Mike Rosser


Becoming a Successful Teacher of Mathematics
by Howard Tanner


Becoming a Successful Teacher of Mathematics
by Howard Tanner, Sonia Jones


Beliefs and Mathematics: Festschrift in honor of Guenter Toerner's 60th Birthday
by Bharath Sriraman, G'Unter T'Orner


Calculations for Molecular Biology and Biotechnology: A Guide to Mathematics in the Laboratory
by Frank H. Stephenson


Challenging Perspectives on Mathematics Classroom Communication
by Anna Chronaki


Changing the Subject: Innovations in Science, Mathematics and Technology Education
by Raymond Duval, Edwyn James, John Olson, et al.


Cima Revision Cards: Business Mathematics
by Sandra Peers


Cima Study Systems 2006: Business Mathematics
by Sandra Peers


Classification of Quadrilaterals: A Study in Definition, The. Research in Mathematics Education.
by Barbara J. Dougherty, Zalman Usiskin


CliffsNotes Praxis II: Middle School Mathematics Test (0069) Test Prep
by Sandra Luna McCune PhD, E. Donice McCune, Cliffs Notes


CliffsTestPrep Praxis II: Mathematics Content Knowledge Test (0061)
by E. Donice McCune, Sandra Luna McCune PhD, Cliffs Notes


CliffsTestPrep California High School Exit Exam: Mathematics
by Jerry Bobrow


CliffsTestPrep CSET: Mathematics
by Enrique Ortiz, Janet B. Andreasen


Computability: Computable Functions, Logic, and the Foundations of Mathematics
by Richard L. Epstein, Walter A. Carnielli


Computational Mathematics: Models, Methods, and Analysis with MATLAB and MPI
by Robert E. White


Computational Mathematics: Models, Methods, and Analysis with Matlab and Mpi
by ROBERT E.WHITE


Computer Solution of Large Linear Systemsstudies in Mathematics and Its Applications Volume 28 (Smia)
by Gerard Meurant


Concept-Rich Mathematics Instruction: Building a Strong Foundation for Reasoning and Problem Solving
by Meir Ben-Hur


The Conceptual Roots of Mathematics: An Essay on the Philosophy of Mathematics
by J.R.Lucas


Conceptual Roots of Mathematics
by J. R. Lucas


Constructing Mathematical Knowledge: Epistemology and Mathematics Education
by Paul Ernest


Contemporary Perspectiveson Mathematics in Early Childhood Education. Contemporary Perspectives in Early Childhood Education.
by Olivia N. Saracho, Bernard Spodek


Coordinating Mathematics Across the Primary School
by Tony Brown


Counting Girls Out: Girls and Mathematics, (new edition)
by Valerie Walkerdine


Course Notes for GCSE Mathematics at Intermediate Level
by Brian R. Stratton


Creative Mathematics: Exploring Children's Understanding
by Rena Upitis


Creative Mathematics
by Eileen Phillips, David Pimm, Rena Upitis


Creative Mathematics
by Rena Upitis


Creative Mathematics
by Rena Upitis, Eileen Phillips, David Pimm


Creativity, Giftedness, and Talent Development in Mathematics
by Bharath Sriraman


Critical Issues in Mathematics Education (HC)
by Paul Ernest


Data Engineering: Fuzzy Mathematics in Systems Theory & Data Analysis
by Olaf Wolkenhauer


A Decade of Middle School Mathematics Curriculum Implementation: Lessons Learned from the Show-Me Project
by Margaret R. Meyer, Cynthia W. Langrall


Developing Science, Mathematics, and ICT Education in Sub-Saharan Africa: Patterns and Promising Practices
by Wout Ottevanger, Jan van den Akker, Leo de Feiter


Dictionary of Mathematics
by McGraw-Hill


Discrete Mathematics DeMYSTiFied
by Steven G. Krantz


Discrete Mathematics with Applications
by Thomas Koshy


Draw Poker Odds: The Mathematics of Classical Poker
by Catalin Barboianu


Dyslexia and Mathematics
by Elaine Miles


Dyslexia and Mathematics
by T.R. Miles, E.Miles


Easy Mathematics for Biologists
by Peter C. Foster


Effective Learning & Teaching in Mathematics & its Applications
by Peter Kahn, joseph kyle


Effective Learning and Teaching in Mathematics and Its Applications
by Peter Kahn


The Einstein theory of space-time without mathematics
by Samuel K .K. Blankson


Engineering Mathematics
by John Bird


Environmental EngineerÆs Mathematics Handbook
by Frank R.Spellman, Nancy E.Whiting


Environmental Engineer's Mathematics Handbook
by Frank R. Spellman


Equity in Mathematics Education: Influences of Feminism and Culture
by Pat Rogers, Gabriele Kaiser


Fixed Income Mathematics
by Robert Zipf


Fundamental Constructs in Mathematics Education
by Sue Johnston-Wilder


Fundamental Constructs in Mathematics Education
by John Mason, Sue Johnston-Wilder


GED Practice Exam: Mathematics / GED Examene de Prática
by InterLingua Publishing


Gender Differences in Mathematics
by Ann M. Gallagher, James C. Kaufman


Grammars and Automata for String Processing: From Mathematics and Computer Science to Biology, and Back
by Carlos Martín-Vide, Victor Mitrana


The Handbook of Portfolio Mathematics: Formulas for Optimal Allocation & Leverage
by Ralph Vince


The Handbook of Portfolio Mathematics: Formulas for Optimal Allocation & Leverage (Wiley Trading #400)
by Ralph Vince


Handbook of Recursive Mathematics, Volume 1: Recursive Model Theory
by Yu L. Ershov


Handbook of Recursive Mathematics, Volume 2: Recursive Algebra, Analysis and Combinatorics
by Yu L. Ershov


Handbook of Research on Mathematics Teaching and Learning (Volume 1)
by Douglas A. Grouws


Higher Engineering Mathematics
by John Bird


History of the Geometry Curriculum in the United States, The. Research in mathematics Education.
by Barbara J. Dougherty, Nathalie Sinclair


ICT and Primary Mathematics
by Nick Easingwood


ICT and Primary Mathematics
by John Williams, Nick Easingwood


Intended Mathematics Curriculum as Represented in State-Level Curriculum Standards, The: Consensus or Confusion?: Research in Mathematics Education Se
by George Graen


Interdisciplinarity, Creativity, and Learning: Mathematics with Literature, Paradoxes, History, Technology, and Modeling
by Bharath Sriraman


Interdisciplinary Educational Research In Mathematics and Its Connections to The Arts and Sciences
by International Symposium on Mathematics a, Bharath Sriraman


International Comparisons in Mathematics Education
by Gabriele Kaiser


International Comparisons in Mathematics Education
by Gabriele Kaiser, Ian Huntly, Eduardo Luna


International Perspectives on Social Justice in Mathematics Education
by Bharath Sriraman


Introductory Mathematics for the Life Sciences
by David Phoenix


Investigating Mathematics Teaching: A Constructivist Enquiry
by Barbara Jaworski


Investigating Mathematics Teaching
by Barbara Jaworski


Investment Mathematics
by Andrew Adams, Della Freeth, Philip Booth


Invitation to the Mathematics of Fermat-Wiles
by Yves Hellegouarch


Issues in Mathematics Teaching
by Peter Gates


JUNIOR HIGH MATHEMATICS: A SIMPLIFIED APPROACH (1E)
by COLIN A. FERREIRA


Learning Mathematics
by Leone Burton


Learning to Teach Mathematics in the Secondary School: A Companion to School Experience
by Sue Johnston-Wilder, Peter Johnston-Wilder, David Pimm, et al.


Learning to Teach Mathematics in the Secondary School
by Peter Johnston-Wilder


Literacy Strategies for Improving Mathematics Instruction
by Joan M. Kenney, Euthecia Hancewicz, Loretta Heuer


Low Attainers in Primary Mathematics: The Whisperers and the Maths Fairy
by Jenny Houssart


Mastering Technical Mathematics, 3/e
by Stan Gibilisco, Norman H. Crowhurst


Mastering Technical Mathematics
by Bob Goodman, Stan Gibilisco, Norman H. Crowhurst


Mathematical Physics: Applied Mathematics for Scientists and Engineers
by Bruce R. Kusse, Erik A. Westwig


Mathematical Thinking and Writing: A Transition to Higher Mathematics
by Randall Maddox


Mathematica Navigator: Mathematics, Statistics and Graphics
by Zhao


Mathematics and Numbers of the Prophecy: The Second Trumpet
by Andrew the Prophet


Mathematics and the Divine: A Historical Study
by Teun Koetsier


Mathematics and the Image of Reason
by Tiles


Mathematics Curriculum in Pacific Rim Countries- China, Japan, Korea, and Singapore Proceedings of a Conference
by Zalman Usiskin, Edwin Willmore


Mathematics Education
by Barbara Allen


Mathematics, Education and Philosophy : An International Perspective
by Paul Ernest


Mathematics, Education and Philosophy: An International Perspective
by Paul Ernest


Mathematics Education and the Legacy of Zoltan Paul Dienes
by Bharath Sriraman, Zoltan P. Dienes


Mathematics Education: Exploring the Culture of Learning
by Barbara Allen, Sue Johnston-Wilder


Mathematics Education Within Postmodern. International Perspectives on Mathematics Education.
by Margaret Walshaw


Mathematics for Business, Science, and Technology, 3rd Edition
by Steven T Karris


Mathematics for Business, Science, and Technology, Second Edition
by Steven T Karris, Steven T Karris, Steven T Karris


Mathematics for Curriculum Leaders
by Bill Rawson


Mathematics for Dyslexics: Including Dyscalculia, 3rd Edition
by Stephen J. Chinn, Richard Ashcroft


Mathematics for Electrical Engineering and Computing
by Mary Attenborough


Mathematics for Multimedia
by Mladen Victor Wickerhauser


Mathematics for Physical Chemistry
by Robert G. Mortimer


Mathematics for Primary Teachers
by Valsa Koshy, Paul Ernest, Ron Casey


Mathematics in Color
by Joseph J. Kozma


Mathematics in the Early Years
by David Clemson


Mathematics in the Primary School
by Richard R.Skemp


Mathematics in Transport: Selected Proceedings of the 4th Ima International Conference on Mathematics in Transport in Honour of Richard Allsop
by Ben Heydecker


Mathematics Manual for Water and Wastewater Treatment Plant Operators
by Frank R. Spellman


Mathematics Meets Technology
by Brian Bolt


Mathematics, Models, and Modality
by John P. Burgess


Mathematics
by Candia Morgan


The Mathematics of Banking and Finance
by Dennis Cox, Michael Cox


The Mathematics of Behavior
by Earl Hunt


The Mathematics of Derivatives: Tools for Designing Numerical Algorithms
by Robert L. Navin


Mathematics of Digital Images
by S. G. Hoggar


Mathematics of Economics and Business
by Frank Werner, Yuri N.Sotskov


The Mathematics of Financial Modeling and Investment Management
by Sergio M. Focardi, Frank J. Fabozzi


The Mathematics of Finite Elements and Applications X (Mafelap 1999)
by J. R. Whiteman


Mathematics of Genome Analysis
by Jerome K. Percus


The Mathematics of Infinity: A Guide to Great Ideas
by Theodore G. Faticoni


The Mathematics of Logic
by Richard W. Kaye


The Mathematics of Love
by Emma Darwin


Mathematics of Love, The
by Emma Darwin


Mathematics of Shape Description: A Morphological Approach to Image Processing and Computer Graphics
by Pijush K. Ghosh, Koichiro Deguchi


Mathematics of the Securities Industry
by William Rini


MATHEMATICS PROBLEMS WITH SEPARATE PROGRESSIVE SOLUTIONS: HINTS, ALGORITHMS, PROOFS. VOLUME 1 - INTERMEDIATE AND COLLEGE ALGEBRA
by Catalin Barboianu, Evgheni Tokarev


The Mathematics Program Improvement Review: A Comprehensive Evaluation Process for K-12 Schools
by Ron Pelfrey


Mathematics Teacher Education: Critical International Perspectives
by Barbara Jaworski, Terry Wood, Sandy Dawson


Mathematics Teacher Education
by A.J. Dawson


Meeting the Standards in Primary Mathematics
by Tony Brown


Montana Mathematics Enthusiast 2007, The: Monograph 1: International Perspectives on Social Justice in Mathematics Education.
by Bharath Sriraman


Montana Mathematics Enthusiast 2007, The: Monograph 3: Festschrift in honor of Guenter Toerner's 60th Birthday
by Bharath Sriraman


Montana Mathematics Enthusiast, The: Monograph 2: Mathematics Education and the Legacy of Zoltan Paul Dienes.
by Bharath Sriraman


The Nature of Mathematics and the Mathematics of Nature
by Michael Jacob


Newnes Engineering Mathematics Pocket Book
by John Bird


Passing the GED: Mathematics / Apruebe el GED
by InterLingua Publishing


A Passion for Mathematics: Numbers, Puzzles, Madness, Religion, and the Quest for Reality
by Clifford A. Pickover


Perry's Chemical Engineer's Handbook, 8th Edition, Section 3: Mathematics
by Bruce A. Finlayson


Phenomenology, Logic, and the Philosophy of Mathematics
by Richard Tieszen


Philosophy of Mathematics: An Introduction to the World of Proofs and Pictures
by James Robert Brown


Philosophy of Mathematics
by James Robert Brown


The Philosophy of Mathematics Education
by Paul Ernest


Philosophy of Mathematics
by Hopengarten


Philosophy of Science, Logic and Mathematics in the Twentieth Century, Volume IX
by Stuart G.Shanker


Practical Applied Mathematics
by Sam Howison


The Pragmatics of Mathematics Education: Vagueness in Mathematical Discourse
by Tim Rowland


The Praxis Series Official Study Guide: Mathematics: Pedagogy
by Educational Testing Service


The Praxis Series Official Study Guide: Mathematics: Proofs, Models, and Problems, Part 1
by ETS


Priorities in Practice: The Essentials of Mathematics, Grades 7-12: Effective Curriculum, Instruction, and Assessment
by Kathy Checkley


Priorities in Practice: The Essentials of Mathematics, K-6: Effective Curriculum, Instruction, and Assessment
by Katherine Checkley


PROBABILITY GUIDE TO GAMBLING: The Mathematics of Dice, Slots, Roulette, Baccarat, Blackjack, Poker, Lottery and Sport Bets
by Catalin Barboianu


Proof and Knowledge in Mathematics
by Michael Detlefsen


Psychology, Mathematics and Computers. An Introduction
by Ricardo GALLI


Reasoning and Applied Mathematics for the Early Years
by Robert L Hammond


Relativity without Mathematics
by George J Barratt


Researching Mathematics Classrooms: A Critical Examination of Methodology. International Perspectives on Mathematics Education.
by Simon Goodchild


Research on Technology and the Teaching and Learning of Mathematics: Vol. 1, Research Syntheses
by M. Kathleen Heid, Glendon W. Blume


Research on Technology and the Teaching and Learning of Mathematics: Vol. 2, Cases and Perspectives
by M. Kathleen Heid, Glendon W. Blume


Rethinking the Mathematics Curriculum
by Celia Hoyles


Rethinking the Mathematics Curriculum
by Celia Hoyles, Candia Morgan


Rethinking the Mathematics Curriculum
by Celia Hoyles, Geoffrey Woodhouse, Candia Morgan


Risps: Rich Starting Points for A Level Core Mathematics
by Jonny Griffiths


Roulette Odds and Profits: The Mathematics of Complex Bets
by Catalin Barboianu


Schaum's Outline of Beginning Finite Mathematics
by Seymour Lipschutz


Schaum's Outline of College Mathematics
by Philip Schmidt, Frank Ayres


Schaum's Outline of Discrete Mathematics, 3rd Ed.
by Seymour Lipschutz, Marc Lipson


Schaum's Outline of Mathematics for Liberal Arts Majors
by Christopher Thomas


Schaum's Outline of Mathematics for Nurses
by Larry Stephens, Lana C. Stephens, Eizo Nishiura


Schaum's Outline of Mathematics for Physics Students
by Robert Steiner, Philip Schmidt


Schaum's Outline of Review of Elementary Mathematics
by Barnett Rich, Philip A. Schmidt


Second Handbook of Research on Mathematics Teaching and Learning: A Project of the National Council of Teachers of Mathematics
by Information Age


Sets for Mathematics
by F. William Lawvere, Robert Rosebrugh


Sets, Functions, and Logic: An Introduction to Abstract Mathematics, Third Edition
by KEITH DEVLIN


The Shaping of Deduction in Greek Mathematics
by Reviel Netz


Social Choice and the Mathematics of Manipulation
by Alan D. Taylor


The Sociology of Mathematics Education: Mathematical Myths/Pedagogic Texts
by Paul Dowling


Statics and Dynamics with Background Mathematics
by A. P. Roberts


Strategies for Success on the SAT: Mathematics Section
by Lisa Lee Muehle


Subject Learning in the Primary Curriculum: Issues in English, Science and Mathematics
by Patricia Murphy, Michelle Selinger, Jill Bourne, et al.


Success with Mathematics
by Heather Cooke


Surveys in Modern Mathematics
by Yulij Ilyashenko


Symbols and Meanings in School Mathematics
by David Pimm


Teachers Engaged in Research: Inquiry in Mathematics Classrooms, Grades 3-5
by Cynthia W Langrall


Teachers Engaged in Research: Inquiry in Mathematics Classrooms, Grades 3-5
by Cynthia W. Langrall, Cynthia W. Langral


Teachers Engaged in Research: Inquiry in Mathematics Classrooms, Grades 6-8
by Joanna O. Masingila


Teachers Engaged in Research: Inquiry in Mathematics Classrooms, Grades 9-12.
by Laura R. Van Zoest, Denise S. Mewborn


Teachers Engaged in Research: Inquiry in Mathematics Classrooms, Grades Pre-K-2. Teachers Engaged in Research.
by Stephanie Z. Smith, Marvin E. Smith, Denise S. Mewborn


Teaching Mathematics
by Pamela COWAN


Teaching Mathematics Today Grades K-12
by Shelly Frei


Teaching Mathematics with Insight: The Identification, Diagnosis and Remediation of Young ChildrenÆs Mathematical Errors
by Anne D.Cockburn


Teaching School Subjects 11û19: Mathematics
by Candia Morgan, Anne Watson, Clare Tikly


Topics in Finite and Discrete Mathematics
by Sheldon M. Ross


Towards a Philosophy of Real Mathematics
by David Corfield


Understanding Engineering Mathematics
by Bill Cox


Understanding in Mathematics
by Anna Sierpinska


Unicist Logic and its mathematics
by Peter Belohlavek


The Universal Book of Mathematics: From Abracadabra to Zeno's Paradoxes
by David Darling


Wittgenstein's Philosophy of Mathematics
by Pasquale Frascolla


Women in Mathematics
by Claudia Henrion

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mechanics


Advanced Fluid Mechanics
by W. P. Graebel


Advanced Geotechnical Analyses: Developments in Soil Mechanics and Foundation Engineeringù4
by P.K. BANERJEE, R. BUTTERFIELD


Advanced Mechanics of Composite Materials
by Valery V. Vasiliev


Advances in Applied Mechanics
by Erik van der Giessen, H. Aref


Advances in Applied Mechanics, Volume 10
by Richard Von Mises


Advances in Applied Mechanics, Volume 41
by Hassan Aref


Advances in Applied Mechanics, Volume 4
by Richard Von Mises


Advances in Chemical Physics, Volume 134, Reduced-Density-Matrix Mechanics: With Application to Many-Electron Atoms and Molecules
by David A. Mazziotti


Advances in Insect Physiology, Volume 34: Insect Mechanics and Control
by J. Casas


Analysis of Concrete Structures by Fracture Mechanics
by L. Elfgren


Analysis of Concrete Structures by Fracture Mechanics
by L.Elfgren, S.P.SHAH


Animation: The Mechanics of Motion
by Chris Webster


Application of Fracture Mechanics to Polymers, Adhesives and Composites, Volume 33
by D. Moore


Applications of Fracture Mechanics to Reinforced Concrete
by Alberto CARPINTERI


Applied Biofluid Mechanics
by Lee Waite


Applied Solid Mechanicsù2
by A.S.TOOTH, SPENCE


Biofluid Mechanics in Cardiovascular Systems
by Lee Waite


Cell Mechanics, Volume 83
by Yu-Li Wang


Chaos and Coarse Graining in Statistical Mechanics
by Patrizia Castiglione, Massimo Falcioni, Annick Lesne


Chemical Engineering Fluid Mechanics, Second Edition, Revised and Expanded
by Ron Darby


Classical Quantum Mechanics
by Giampiero Esposito, Giuseppe Marmo, George Sudarshan


Cognitive Mechanics of Economic Development and Institutional Change
by Bertin Martens


Computational Continuum Mechanics
by Ahmed Shabana


Computational Fluid and Solid Mechanics
by K. J. Bathe


Computational Mechanics in Structural Engineering: Recent Developments
by Franklin Y. Cheng


Configurational Mechanics
by Vassilios K.Kalpakides, GΘrard A.Maugin


Continuum Damage Mechanics of Materials and Structures
by O. Allix


Continuum Mechanics and Plasticity
by Han-Chin Wu


CraigÆs Soil Mechanics
by R.F.Craig


CraigÆs Soil Mechanics Seventh Edition Solutions Manual
by R.F.Craig


Craig's Soil Mechanics
by R. F. Craig


Cytoskeletal Mechanics
by Mohammad R. K. Mofrad, Roger Kamm


Damage Mechanics in Engineering Materials, Volume 46
by G. Z. Voyiadjis


Damage Mechanics, Volume 41
by Dusan Krajcinovic


Developments in Soil Mechanics and Foundation Engineeringù2: Stress-Strain Modelling of Soils
by P.K.BANERJEE, R.BUTTERFIELD


Dynamic Fracture Mechanics
by L. B. Freund


Elementary Methods of Molecular Quantum Mechanics
by Valerio Magnasco


Elements of Statistical Mechanics
by D. Ter Haar


Elements of Statistical Mechanics
by Ivo Sachs, Siddartha Sen, James Sexton


Engineering Fluid Mechanics, The International Student Edition
by W.P.Graebel


Engineering Rock Mechanics: An Introduction to the Principles
by John A. Hudson


Engineering Rock Mechanics Part 2: Illustrative Worked Examples
by John P. Harrison


Environmental Fluid Mechanics
by Hillel Rubin, Joseph Atkinson


Error-controlled Adaptive Finite Elements in Solid Mechanics
by Ekkehard Ramm, Rolf Rannacher, Ellen Rank


Experimental Rock Mechanics
by Kiyoo Mogi


Extending Mechanics to Minds
by Jon Doyle


The Finite Element Method for Solid and Structural Mechanics
by O. C. Zienkiewicz


Fluid Mechanics for Civil Engineers, S.I. Edition
by N.B. WEBBER, B.Sc.(Eng.), M.I.C.E., M.Am.Soc.C.E., M


Fluid Mechanics
by Pijush K. Kundu


Fluid Mechanics of Viscoelasticity: General Principles, Constitutive Modelling, Analytical and Numerical Techniques, Volume 6
by R. R. Huilgol


Fracture Mechanics, 2nd Edition
by M. Janssen, J. Zuidema, R. J. H. Wanhill


Fracture Mechanics: Applications and Challenges, Volume 26
by M. Fuentes


Fracture Mechanics
by Michael Janssen


Fracture Mechanics of Cementitious Materials
by BRIAN COTTERELL, YIU-WING MAI


Fracture Mechanics Testing Methods for Polymers, Adhesives and Composites, Volume 28
by D. R. Moore


Fundamental Mechanics Of Fluids-Third Edition
by Iain G.Currie


Fundamentals of Quantum Mechanics
by C. L. Tang


Handbook of Computational Fluid Mechanics
by Roger Peyret


Introduction to Classical Mechanics
by David Morin


An Introduction to Continuum Mechanics
by Morton E. Gurtin


An Introduction to Continuum Mechanics
by J. N. Reddy


Introduction to Quantum Mechanics: In Chemistry, Materials Science, and Biology
by Sy Blinder


An Introduction to Thermodynamics and Statistical Mechanics
by Keith Stowe


Inverse Problems in Engineering Mechanics III
by M. Tanaka


Inverse Problems in Engineering Mechanics II
by M. Tanaka


Inverse Problems in Engineering Mechanics IV: Proceedings of the International Symposium on
by M. Tanaka


Inverse Problems in Engineering Mechanics
by M. Tanaka


Mathematical Modeling in Continuum Mechanics
by Roger M. Temam, Alain Michael Miranville


Mechanics and Spelling Rules with Tests Toolkit
by Mark Pennington


MECHANICS FLUIDS E8:SOLUTIONS
by John Ward-Smith


The Mechanics of Business Efficiency: Top Executives on Maximizing Supply Chain, Logistics & Business Development Functions
by Aspatore Books Staff


Mechanics of Composite Structures
by Lßszl≤ P. Kollßr, George S. Springer


Mechanics of Fluid-Saturated Rocks, Volume 88
by Yves Gueguen


Mechanics of Fluids, Eighth Edition
by Bernard Massey


Mechanics of Hydraulic Fracturing
by Ching H. Yew


Mechanics of Materials: A Modern Integration of Mechanics and Materials in Structural Design
by Sanjeev Khanna


The Mechanics of Modernity in Europe and East Asia: The Institutional Origins of Social Change and Stagnation
by Erik Ringmar


Mechanics of Offshore Pipelines: Volume I: Buckling and Collapse
by Stelios Kyriakides


Mechanics of Sheet Metal Forming
by Jack Hu


Mechanics of Soil and Foundations
by John H. Atkinson


Mechanics of Solids and Materials
by Robert Asaro, Vlado Lubarda


Mechanics of Transformation Toughening and Related Topics, Volume 40
by B. L. Karihaloo


Microfluid Mechanics
by William Liou, Yichuan Fang


Nano Mechanics and Materials: Theory, Multiscale Methods and Applications
by Wing Kam Liu, Eduard G. Karpov, Harold S. Park


Nonlinear Lattice Statistical Mechanics
by Zene Horii


Overland Flow: Hydraulics and Erosion Mechanics
by Anthony J.Parsons, Athol D.Abrahams


Petroleum Related Rock Mechanics, Volume 53
by Erling Fjaer


Phase Transitions and Critical Phenoma: Statistical Mechanics of Driven Diffusive...
by C. Domb


Post-yield Fracture Mechanics, Second Edition
by D.G.H.LATZKO, E.TURNER, D.LANDES, et al.


Practical Boat Mechanics: Commonsense Ways to Prevent, Diagnose, and Repair Engines and Mechanical Problems
by Ben L Evridge


Principles of Glacier Mechanics
by Roger LeB. Hooke


Problems and Solutions in Quantum Mechanics
by Kyriakos Tamvakis


Progress in Structural Engineering, Mechanics and Computation
by Alphose Zingoni


Quantum Mechanics: A Conceptual Approach
by Hendrik F. Hameka


Quantum Mechanics and Quantum Field Theory
by V.A.Fock, L.D.Faddeev, L.A.Khalfin, et al.


Quantum Mechanics: Concepts and Applications
by Nouredine Zettili


Quantum Mechanics Demystified
by David McMahon


Quantum Mechanics: Fundamentals and Applications to Technology
by Jasprit Singh


Quantum Mechanics of Non-Hamiltonian and Dissipative Systems, Volume 7
by Vasily E. Tarasov


Quantum Theory and the Flight from Realism: Philosophical Responses to Quantum Mechanics
by Christopher Norris


Radiation Mechanics: Principles & Practice
by Esam M. Hussein


River Mechanics
by Pierre Y. Julien


Rock Mechanics on a Geological Base, Volume 77
by Roland Pusch


Schaum's Outline of Fluid Mechanics
by Merle Potter, David C. Wiggert


Small Fatigue Cracks: Mechanics, Mechanisms and Applications
by Engineering Foundation


Soil Mechanics: Concepts and Applications
by William Powrie


Soil Mechanics, Sixth Edition
by R.F.Craig


Statistical Mechanics
by J. Woods Halley


Statistical Mechanics of Learning
by Andreas Engel, Christian P. L. Van den Broeck


Statistical Mechanics of Nonequilibrium Liquids
by Denis Evans, Gary Morriss


Statistical Mechanics
by R. K. Pathria


Statistical Mechanics
by B. Widom


Teaching Grammar and Mechanics
by Mark Pennington


Technologies and Applications for Engineering Substrate Mechanics to Regulate Cell Response
by Cindy Y.Y. Yip, Jan-Hung Chen, Craig A. Simmons


Terramechanics: Land Locomotion Mechanics
by Tatsuro Muro, Jonathan O’Brien


The Theory of Critical Distances: A New Perspective in Fracture Mechanics
by David Taylor


Thermodynamics and Introductory Statistical Mechanics
by Bruno Linder


Transmission Line Matrix in Computational Mechanics
by Donard de Cogan, William J.O’Connor, Susan Pulko


Unicist Mechanics: Business Application
by Peter Belohlavek


Unifying Concepts in Granular Media and Glasses: From the Statistical Mechanics of Granular Media to the Theory of Jamming
by Antonio Coniglio


Unsaturated Soil Mechanics and Engineering
by Charles Ng


Wave Mechanics for Ocean Engineering, Volume 64
by P. Boccotti

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