Computer Algebra and Differential Equations / Edited by Evelyne Tournier.

Contributor(s): Tournier, Evelyne [editor of compilation.]Material type: TextTextSeries: London Mathematical Society Lecture Note Series ; no. 193Publisher: Cambridge : Cambridge University Press, 1994Description: 1 online resource (268 pages) : digital, PDF file(s)Content type: text Media type: computer Carrier type: online resourceISBN: 9780511565816 (ebook)Other title: Computer Algebra & Differential EquationsAdditional physical formats: Print version: : No titleDDC classification: 515/.35 LOC classification: QA614.3 | .C65 1994Online resources: Click here to access online Summary: The Computer Algebra and Differential Equations meeting held in France in June 1992 (CADE-92) was the third of a series of biennial workshops devoted to recent developments in computer algebra systems. This book contains selected papers from that meeting. Three main topics are discussed. The first of these is the theory of D-modules. This offers an excellent way to effectively handle linear systems of partial differential equations. The second topic concerns the theoretical aspects of dynamical systems, with an introduction to Ecalle theory and perturbation analysis applied to differential equations and other nonlinear systems. The final topic is the theory of normal forms. Here recent improvements in the theory and computation of normal forms are discussed.
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The Computer Algebra and Differential Equations meeting held in France in June 1992 (CADE-92) was the third of a series of biennial workshops devoted to recent developments in computer algebra systems. This book contains selected papers from that meeting. Three main topics are discussed. The first of these is the theory of D-modules. This offers an excellent way to effectively handle linear systems of partial differential equations. The second topic concerns the theoretical aspects of dynamical systems, with an introduction to Ecalle theory and perturbation analysis applied to differential equations and other nonlinear systems. The final topic is the theory of normal forms. Here recent improvements in the theory and computation of normal forms are discussed.

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