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Ordinary differential equationsmathematical tools for physicists /

Record Type:	Electronic resources : Monograph/item
Title/Author:	Ordinary differential equationsby Raza Tahir-Kheli.
Reminder of title:	mathematical tools for physicists /
Author:	Tahir-Kheli, Raza.
Published:	Cham :Springer International Publishing :2018.
Description:	xxii, 408 p. :ill., digital ;24 cm.
Contained By:	Springer eBooks
Subject:	Differential equations.
Online resource:	https://doi.org/10.1007/978-3-319-76406-1
ISBN:	9783319764061$q(electronic bk.)

Ordinary differential equationsmathematical tools for physicists /
Tahir-Kheli, Raza.

Ordinary differential equationsmathematical tools for physicists /[electronic resource] :by Raza Tahir-Kheli. - Cham :Springer International Publishing :2018. - xxii, 408 p. :ill., digital ;24 cm.

Preface -- Differential Operator -- Some Definitions -- Linear Ordinary Differential Equations with Known Constant Coefficients (linODECC) -- Linear Ordinary Differential Equations with Known Variable Coefficients (linODEVC) -- Special Types of Differential Equations -- Special Situations -- OM -- RLC -- FROBSOL -- NUMSOL -- Answers to Problems from Various Chapters.

This textbook describes rules and procedures for the use of Differential Operators (DO) in Ordinary Differential Equations (ODE ) The book provides a detailed theoretical and numerical description of ODE. It presents a large variety of ODE and the chosen groups are used to solve a host of physical problems. Solving these problems is of interest primarily to students of science, such as physics, engineering, biology and chemistry. Scientists are greatly assisted by using the DO obeying several simple algebraic rules. The book describes these rules and, to help the reader, the vocabulary and the definitions used throughout the text are provided. A thorough description of the relatively straightforward methodology for solving ODE is given. The book provides solutions to a large number of associated problems. ODE that are integrable, or those that have one of the two variables missing in any explicit form are also treated with solved problems. The physics and applicable mathematics are explained and many associated problems are analyzed and solved in detail. Numerical solutions are analyzed and the level of exactness obtained under various approximations is discussed in detail.

ISBN: 9783319764061$q(electronic bk.)

Standard No.: 10.1007/978-3-319-76406-1doiSubjects--Topical Terms:

183925
Differential equations.

LC Class. No.: QA371

Dewey Class. No.: 515.352

Ordinary differential equationsmathematical tools for physicists /
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505 0 $a Preface -- Differential Operator -- Some Definitions -- Linear Ordinary Differential Equations with Known Constant Coefficients (linODECC) -- Linear Ordinary Differential Equations with Known Variable Coefficients (linODEVC) -- Special Types of Differential Equations -- Special Situations -- OM -- RLC -- FROBSOL -- NUMSOL -- Answers to Problems from Various Chapters.
520 $a This textbook describes rules and procedures for the use of Differential Operators (DO) in Ordinary Differential Equations (ODE ) The book provides a detailed theoretical and numerical description of ODE. It presents a large variety of ODE and the chosen groups are used to solve a host of physical problems. Solving these problems is of interest primarily to students of science, such as physics, engineering, biology and chemistry. Scientists are greatly assisted by using the DO obeying several simple algebraic rules. The book describes these rules and, to help the reader, the vocabulary and the definitions used throughout the text are provided. A thorough description of the relatively straightforward methodology for solving ODE is given. The book provides solutions to a large number of associated problems. ODE that are integrable, or those that have one of the two variables missing in any explicit form are also treated with solved problems. The physics and applicable mathematics are explained and many associated problems are analyzed and solved in detail. Numerical solutions are analyzed and the level of exactness obtained under various approximations is discussed in detail.
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