Differential equations

Differential equations: a linear algebra approach

by Dey, Anindya

Type Book
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"Differential equations: a linear approach follows an innovative approach of inculcating linear algebra and elementary functional analysis in the backdrop of even the simple methods of solving ordinary differential equations. The contents of the book have been made user-friendly through concise useful theoretical discussions and numerous illustrative examples practical and pathological." --

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Title Statements

  • Full title :Differential equations : a linear algebra approach / Anindya Dey.

Summary

"Differential equations: a linear approach follows an innovative approach of inculcating linear algebra and elementary functional analysis in the backdrop of even the simple methods of solving ordinary differential equations. The contents of the book have been made user-friendly through concise useful theoretical discussions and numerous illustrative examples practical and pathological." --

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Edition Statements

  • Publication Date:©2022

Publication Statements

  • Publisher(s):CRC Press, Levant
  • Place of Publication:India
  • Language:eng
  • Publication Date:©2022

The Physical Object

  • Description:615 pages : : illustrations ; : 24 cm

Edition Identifiers

  • ISBN:9781032072265, 1032072261
  • oclc:on1314146187
  • Dewey Decimal:515/.35

Table of Contents

Preface -- A prelude to differential equations -- Equations of first order and first degree -- A class of first order non-linear odes -- Linear algebraic framework in differential equations -- Differential equations of higher order -- Second order linear ode : solution techniques & qualitative analysis -- Laplace transformations in ordinary differential equations -- Series solutions of linear differential equations -- Solving linear systems by matrix methods -- Appendix. A: Dirac delta function ; B: Another way of classifying the odes ; C: Tabular integration--an auxiliary method to integration by parts ; D: Bairstow's method of factorisation ; E: Differential operator as matrix : discretization.

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