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This page lists freely downloadable books.


e-books in this category

Calculus Volume 3Calculus Volume 3
- OpenStax , 2016
The textbook guides students through the core concepts of calculus. Volume 3 covers parametric equations and polar coordinates, vectors, functions of several variables, multiple integration, and second-order differential equations.

Matrix Differential Calculus with Applications in Statistics and EconometricsMatrix Differential Calculus with Applications in Statistics and Econometrics
by Jan R. Magnus, Heinz Neudecker - John Wiley & Sons , 2007
Magnus and Neudecker present an exhaustive and self-contained revised text on matrix theory and matrix differential calculus. Matrix calculus has become an essential tool for quantitative methods in a large number of applications...

Multivariable CalculusMultivariable Calculus
by Wong Yan Loi - National University of Singapore , 2013
Contents: Vector Functions; Functions of several variables; Limits and Continuity; Partial Derivatives; Maximum and Minimum Values; Lagrange Multipliers; Multiple Integrals; Surface Area; Triple Integrals; Vector Fields; Line Integrals; etc.

Multivariable Calculus: Applications and TheoryMultivariable Calculus: Applications and Theory
by Kenneth Kuttler - Brigham Young University , 2011
This book presents the necessary linear algebra and then uses it as a framework upon which to build multivariable calculus. This is the correct approach, leaving open the possibility that at least some students will understand the topics presented.

Multivariable CalculusMultivariable Calculus
by Jerry Shurman - Reed College , 2010
A text for a two-semester multivariable calculus course. The setting is n-dimensional Euclidean space, with the material on differentiation culminating in the Inverse Function Theorem, and the material on integration culminating in Stokes's Theorem.

Multivariable and Vector AnalysisMultivariable and Vector Analysis
by W W L Chen - Macquarie University , 2008
Introduction to multivariable and vector analysis: functions of several variables, differentiation, implicit and inverse function theorems, higher order derivatives, double and triple integrals, vector fields, integrals over paths, etc.

Multivariable CalculusMultivariable Calculus
by George Cain, James Herod , 1997
The text covers Euclidean three space, vectors, vector functions, derivatives, more dimensions, linear functions and matrices, continuity, the Taylor polynomial, sequences and series, Taylor series, integration, Gauss and Green, Stokes.

Calculus IIICalculus III
by Paul Dawkins - Lamar University , 2011
These lecture notes should be accessible to anyone wanting to learn Calculus III or needing a refresher in some of the topics from the class. The notes assume a working knowledge of limits, derivatives, integration, parametric equations, vectors.

Many Variable Advanced CalculusMany Variable Advanced Calculus
by Kenneth Kuttler , 2008
The book is appropriate to anybody who understands the concepts of one variable calculus. The author develops further multivariable advanced calculus. He firsts presents a course in linear algebra, then the other calculus topics.

Vector CalculusVector Calculus
by Michael Corral - Schoolcraft College , 2008
A textbok on elementary multivariable calculus, the covered topics: vector algebra, lines, planes, surfaces, vector-valued functions, functions of 2 or 3 variables, partial derivatives, optimization, multiple, line and surface integrals.

The Calculus of Functions of Several VariablesThe Calculus of Functions of Several Variables
by Dan Sloughter - Furman University , 2001
Many functions in the application of mathematics involve many variables simultaneously. This book introducses Rn, angles and the dot product, cross product, lines, planes, hyperplanes, linear and affine functions, operations with matrices, and more.

Advanced CalculusAdvanced Calculus
by Lynn H. Loomis, Shlomo Sternberg - Jones and Bartlett Publishers , 1989
Starts with linear algebra, then proceeds to introductory multivariate calculus, including existence theorems connected to completeness, integration, the Stokes theorem, a chapter on differential manifolds, exterior differential forms, etc.