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Multivariable Calculus With Mathematica

Multivariable Calculus With Mathematica

Multivariable Calculus With Mathematica
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Multivariable Calculus With Mathematica Hardback - 2020

by Gilbert, Robert P / Shoushani, Michael/ Ou, Yvonne,

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Details

  • Title Multivariable Calculus With Mathematica
  • Author Gilbert, Robert P / Shoushani, Michael/ Ou, Yvonne,
  • Binding Hardback
  • Condition New
  • Pages 418
  • Volumes 1
  • Language ENG
  • Publisher CRC Press
  • Publication date 2020-11-25
  • Illustrated Yes
  • Features Bibliography, Illustrated, Index
  • Bookseller's Inventory # 41471236-n
  • ISBN 9781138062689 / 1138062685
  • Weight 1.65 lbs (0.75 kg)
  • Dimensions 9.4 x 6.2 x 1.1 in (23.88 x 15.75 x 2.79 cm)
  • Category Mathematics
  • Library of Congress subjects Calculus
  • Library of Congress Catalogue Number 2020028017
  • Dewey Decimal Code 515
  • Quantity available 5

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Reader reviews for Multivariable Calculus With Mathematica

From the publisher

Multivariable Calculus with Mathematica is a textbook addressing the calculus of several variables. Instead of just using Mathematica to directly solve problems, the students are encouraged to learn the syntax and to write their own code to solve problems. This not only encourages scientific computing skills but at the same time stresses the complete understanding of the mathematics. Questions are provided at the end of the chapters to test the student's theoretical understanding of the mathematics, and there are also computer algebra questions which test the student's ability to apply their knowledge in non-trivial ways.

Features

  • Ensures that students are not just using the package to directly solve problems, but learning the syntax to write their own code to solve problems
  • Suitable as a main textbook for a Calculus III course, and as a supplementary text for topics scientific computing, engineering, and mathematical physics
  • Written in a style that engages the students' interest and encourages the understanding of the mathematical ideas

About the author

Robert P. Gilbert is an applied analyst, who began studying function theoretic methods applied to partial differential equations. He and Jerry Hile originated the method of generalized hyperanalytic function theory. Professor Gilbert and James Buchanan applied this methodology to elastic materials. Further applications of the function theoretic method were made by Robert Gilbert, Steve Xu and James Buchanan to marine acoustics and inverse problems. From this point on Dr. Gilbert's research centered on bio-medical research, in particular the study of the rigidity of human bone and the disease osteoporosis. This research was twin pronged, part being focussed on cell-biology, with James Buchanan, and the other with Alex Panchenko on the homogenization of the micro-differential equations involved with bone mechanics. Further investigations were made in collaboration with Yvonne Ou and Michael Shoushani. Professor Gilbert became a full professor at Indiana University, Bloomington at the age of 34. At 43 he became the Unidell Foundation Chair of Mathematics at the University of Delaware. He has published over 300 articles in professional journals and conference proceedings. He is the Founding Editor of two mathematics journals Complex Variables and Applicable Analysis.

M. Yvonne Ou is an applied mathematician specializing in inverse problems, computational mathematics and rational approximations. Prior to joining the faculty of the Department of Mathematical Sciences, where she is currently a tenured associate professor, she was a research scientist member of the Computational Mathematics Group in the Oak Ridge Laboratory. This is her first book.

Michael Shoushani is an applied mathematician at Western Connecticut State University. His research interests are in transmission and inverse problems specifically related to poro-elasticity, partial differential equations, and numerical methods for partial differential equations. Professor Shoushani received his BA in mathematics from Western Connecticut State University and his MS and PhD both in Applied Mathematics from the University of Delaware.

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