Ordinary Differential Equations: A First Course
โ Scribed by D. Somasundaram
- Publisher
- Narosa
- Year
- 2001
- Tongue
- English
- Leaves
- 305
- Edition
- 1
- Category
- Library
No coin nor oath required. For personal study only.
โฆ Synopsis
Though ordinary differential equations is taught as a core course to students in mathematics and applied mathematics, detailed coverage of the topics with sufficient examples is unique.
Written by a mathematics professor and intended as a textbook for third- and fourth-year undergraduates, the five chapters of this publication give a precise account of higher order differential equations, power series solutions, special functions, existence and uniqueness of solutions, and systems of linear equations.
Relevant motivation for different concepts in each chapter and discussion of theory and problems-without the omission of steps-sets Ordinary Differential Equations: A First Course apart from other texts on ODEs. Full of distinguishing examples and containing exercises at the end of each chapter, this lucid course book will promote self-study among students.
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๐ SIMILAR VOLUMES
Though ordinary differential equations is taught as a core course to students in mathematics and applied mathematics, detailed coverage of the topics with sufficient examples is unique. <BR><BR>Written by a mathematics professor and intended as a textbook for third- and fourth-year undergraduates, t
Though ordinary differential equations is taught as a core course to students in mathematics and applied mathematics, detailed coverage of the topics with sufficient examples is unique. <BR><BR>Written by a mathematics professor and intended as a textbook for third- and fourth-year undergraduates, t
Features Offers a unique presentation sharply focused on detail Contains illustrative examples and exercises at the end of each chapter Provides an elaboration of details, intended to stimulate students Though ordinary differential equations is taught as a core course to students in mathematic
<p><span>A First course in Ordinary Differential Equations provides a detailed introduction to the subject focusing on analytical methods to solve ODEs and theoretical aspects of analyzing them when it is difficult/not possible to find their solutions explicitly. This two-fold treatment of the subje