Description

Book Synopsis
Simulating, Analyzing, and Animating Dynamical Systems: A Guide to XPPAUT for Researchers and Students provides sophisticated numerical methods for the fast and accurate solution of a variety of equations, including ordinary differential equations, delay equations, integral equations, functional equations, and some partial differential equations, as well as boundary value problems. It introduces many modeling techniques and methods for analyzing the resulting equations. Instructors, students, and researchers will all benefit from this book, which demonstrates how to use software tools to simulate and study sets of equations that arise in a variety of applications. Instructors will learn how to use computer software in their differential equations and modeling classes, while students will learn how to create animations of their equations that can be displayed on the World Wide Web. Researchers will be introduced to useful tricks that will allow them to take full advantage of XPPAUT's ca

Simulating Analyzing and Animating Dynamical Systems A Guide to XPPAUT for Researchers and Students Software Environments and Tools Series Number 14

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    A Paperback by Bard Ermentrout

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      View other formats and editions of Simulating Analyzing and Animating Dynamical Systems A Guide to XPPAUT for Researchers and Students Software Environments and Tools Series Number 14 by Bard Ermentrout

      Book details

      Publisher Society for Industrial and Applied Mathematics
      Published 1 January 1987
      ISBN-13 9780898715064
      978-0898715064
      ISBN-10 0898715067
      Also in:
      Mathematical modelling

      Description

      Book Synopsis
      Simulating, Analyzing, and Animating Dynamical Systems: A Guide to XPPAUT for Researchers and Students provides sophisticated numerical methods for the fast and accurate solution of a variety of equations, including ordinary differential equations, delay equations, integral equations, functional equations, and some partial differential equations, as well as boundary value problems. It introduces many modeling techniques and methods for analyzing the resulting equations. Instructors, students, and researchers will all benefit from this book, which demonstrates how to use software tools to simulate and study sets of equations that arise in a variety of applications. Instructors will learn how to use computer software in their differential equations and modeling classes, while students will learn how to create animations of their equations that can be displayed on the World Wide Web. Researchers will be introduced to useful tricks that will allow them to take full advantage of XPPAUT's ca

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