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Fundamentals of Differential Equations

R. Kent Nagle, Edward R. Saff, Arthur David Snider

Open publisher page 148 citations

Abstract

First order differential equations mathematical models and numerical methods involving first order equations linear second order equations applications and numerical methods for second order equations and systems theory of high order linear differential equations laplace transforms series solution of differential equations matrix methods for linear systems partial differential equations.

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What this paper is about

First order differential equations mathematical models and numerical methods involving first order equations linear second order equations applications and numerical methods for second order equations and systems theory of high order linear differential equations laplace transforms series solution of differential equations matrix methods for linear systems partial differential equations.

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OpenAlex reports 148 citations for this work. Citation counts describe recorded attention and do not establish research quality.

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Available abstract

First order differential equations mathematical models and numerical methods involving first order equations linear second order equations applications and numerical methods for second order equations and systems theory of high order linear differential equations laplace transforms series solution of differential equations matrix methods for linear systems partial differential equations.

Key concepts: Numerical partial differential equations, Stochastic partial differential equation, Mathematics, Exponential integrator, Linear differential equation, Differential equation, Independent equation, Examples of differential equations

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