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Differential Equations - A Maple (TM) Supplement (Hardcover, 2nd edition)
Loot Price: R3,889
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Differential Equations - A Maple (TM) Supplement (Hardcover, 2nd edition)
Series: Textbooks in Mathematics
Expected to ship within 12 - 17 working days
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This book illustrates how MAPLE can be used to supplement a
standard, elementary text in ordinary and partial differential
equation. MAPLE is used with several purposes in mind. The authors
are firm believers in the teaching of mathematics as an
experimental science where the student does numerous calculations
and then synthesizes these experiments into a general theory.
Projects based on the concept of writing generic programs test a
student's understanding of the theoretical material of the course.
A student who can solve a general problem certainly can solve a
specialized problem. The authors show MAPLE has a built-in program
for doing these problems. While it is important for the student to
learn MAPLES in built programs, using these alone removes the
student from the conceptual nature of differential equations. The
goal of the book is to teach the students enough about the computer
algebra system MAPLE so that it can be used in an investigative
way. The investigative materials which are present in the book are
done in desk calculator mode DCM, that is the calculations are in
the order command line followed by output line. Frequently, this
approach eventually leads to a program or procedure in MAPLE
designated by proc and completed by end proc. This book was
developed through ten years of instruction in the differential
equations course. Table of Contents 1. Introduction to the Maple
DEtools 2. First-order Differential Equations 3. Numerical Methods
for First Order Equations 4. The Theory of Second Order
Differential Equations with Con- 5. Applications of Second Order
Linear Equations 6. Two-Point Boundary Value Problems, Catalytic
Reactors and 7. Eigenvalue Problems 8. Power Series Methods for
Solving Differential Equations 9. Nonlinear Autonomous Systems 10.
Integral Transforms Biographies Robert P. Gilbert holds a Ph.D. in
mathematics from Carnegie Mellon University. He and Jerry Hile
originated the method of generalized hyperanalytic function theory.
Dr. Gilbert was professor at Indiana University, Bloomington and
later became the Unidel 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. He is a three-time Awardee of the
Humboldt-Preis, and. received a British Research Council award to
do research at Oxford University. He is also the recipient of a
Doctor Honoris Causa from the I. Vekua Institute of Applied
Mathematics at Tbilisi State University. George C. Hsiao holds a
doctorate degree in Mathematics from Carnegie Mellon University.
Dr. Hsiao is the Carl J. Rees Professor of Mathematics Emeritus at
the University of Delaware from which he retired after 43 years on
the faculty of the Department of Mathematical Sciences. Dr. Hsiao
was also the recipient of the Francis Alison Faculty Award, the
University of Delaware's most prestigious faculty honor, which was
bestowed on him in recognition of his scholarship, professional
achievement and dedication. His primary research interests are
integral equations and partial differential equations with their
applications in mathematical physics and continuum mechanics. He is
the author or co-author of more than 200 publications in books and
journals. Dr. Hsiao is world-renowned for his expertise in Boundary
Element Method and has given invited lectures all over the world.
Robert J. Ronkese holds a PhD in applied mathematics from the
University of Delaware. He is a professor of mathematics at the US
Merchant Marine Academy on Long Island. As an undergraduate, he was
an exchange student at the Swiss Federal Institute of Technology
(ETH) in Zurich. He has held visiting positions at the US Military
Academy at West Point and at the University of Central Florida in
Orlando.
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