Textbook
Vector CalculusJanuary 2007, ©2007

This book gives a comprehensive and thorough introduction to ideas
and major results of the theory of functions of several variables
and of modern vector calculus in two and three dimensions. Clear
and easytofollow writing style, carefully crafted examples, wide
spectrum of applications and numerous illustrations, diagrams, and
graphs invite students to use the textbook actively, helping them
to both enforce their understanding of the material and to brush up
on necessary technical and computational skills. Particular
attention has been given to the material that some students find
challenging, such as the chain rule, Implicit Function Theorem,
parametrizations, or the Change of Variables Theorem.
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Chapter 1: Vectors, Matrices, and Applications.
Chapter 2: Calculus of Functions of Several Variables.
Chapter 3: VectorValued Functions of One Variable.
Chapter 4: Scalar and Vector Fields.
Chapter 5: Integration Along Paths.
Chapter 6: Double and Triple Integrals.
Chapter 7: Integrations Over Surfaces, Properties, and Applications of Integrals.
Chapter 8: Classical Integration Theorems of Vector Calculus.
Appendix A: Various Results Used in This Book and Proofs of Differentiation Theorems.
Appendix B: Answers to OddNumbered Exercises.
Index.
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 Comprehensive review of relevant topics in linear algebra and calculus of realvalued functions of one and several variables.
 Geometric, numeric, analytic and applied approaches to presentation of mathematics promote better understanding of the material and help build intuition and experience.
 Detailed, stepbystep solutions to all examples; end of each section contains a large number of exercises, ranging from basic and routine to challenging and thoughtprovoking.
 Review section at the end of each chapter includes a number of review questions, a true/false quiz and additional problems.
 Several sections entirely devoted to applications; World of Curves and World of Surfaces sections study features of interesting curves and surfaces and introduce several new applications.
 Classical integration theorems of Green, Gauss and Stokes
covered in depth, illustrated with numerous examples and
applications.
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Instructors Resources
Wiley Instructor Companion Site
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Students Resources
Wiley Student Companion Site
Available Materials
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