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Solving problems in mathematical ana...

Radozycki, Tomasz.

Solving problems in mathematical analysis.Part III,Curves and surfaces, conditional extremes, curvilinear Integrals, complex functions, singularities and Fourier series

Record Type:	Electronic resources : Monograph/item
Title/Author:	Solving problems in mathematical analysis.by Tomasz Radozycki.
remainder title:	Curves and surfaces, conditional extremes, curvilinear Integrals, complex functions, singularities and Fourier series
Author:	Radozycki, Tomasz.
Published:	Cham :Springer International Publishing :2020.
Description:	ix, 378 p. :ill., digital ;24 cm.
Contained By:	Springer eBooks
Subject:	Mathematical analysis.
Online resource:	https://doi.org/10.1007/978-3-030-38596-5
ISBN:	9783030385965$q(electronic bk.)

Solving problems in mathematical analysis.Part III,Curves and surfaces, conditional extremes, curvilinear Integrals, complex functions, singularities and Fourier series
Radozycki, Tomasz.

Solving problems in mathematical analysis.Part III,Curves and surfaces, conditional extremes, curvilinear Integrals, complex functions, singularities and Fourier series[electronic resource] /Curves and surfaces, conditional extremes, curvilinear Integrals, complex functions, singularities and Fourier seriesby Tomasz Radozycki. - Cham :Springer International Publishing :2020. - ix, 378 p. :ill., digital ;24 cm. - Problem books in mathematics,0941-3502. - Problem books in mathematics..

Examining Curves and Surfaces -- Investigating Conditional Extremes -- Investigating Integrals with Parameters -- Examining Unoriented Curvilinear Integrals -- Examining Differential Forms -- Examining Oriented Curvilinear Integrals -- Studying Functions of Complex Variable -- Investigating Singularities of Complex Functions -- Dealing with Multi-Valued Functions -- Studying Fourier Series.

This textbook offers an extensive list of completely solved problems in mathematical analysis. This third of three volumes covers curves and surfaces, conditional extremes, curvilinear integrals, complex functions, singularities and Fourier series. The series contains the material corresponding to the first three or four semesters of a course in Mathematical Analysis. Based on the author's years of teaching experience, this work stands out by providing detailed solutions (often several pages long) to the problems. The basic premise of the book is that no topic should be left unexplained, and no question that could realistically arise while studying the solutions should remain unanswered. The style and format are straightforward and accessible. In addition, each chapter includes exercises for students to work on independently. Answers are provided to all problems, allowing students to check their work. Though chiefly intended for early undergraduate students of Mathematics, Physics and Engineering, the book will also appeal to students from other areas with an interest in Mathematical Analysis, either as supplementary reading or for independent study.

ISBN: 9783030385965$q(electronic bk.)

Standard No.: 10.1007/978-3-030-38596-5doiSubjects--Topical Terms:

186133
Mathematical analysis.

LC Class. No.: QA300 / .R336 2020

Dewey Class. No.: 515

Solving problems in mathematical analysis.Part III,Curves and surfaces, conditional extremes, curvilinear Integrals, complex functions, singularities and Fourier series
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505 0 $a Examining Curves and Surfaces -- Investigating Conditional Extremes -- Investigating Integrals with Parameters -- Examining Unoriented Curvilinear Integrals -- Examining Differential Forms -- Examining Oriented Curvilinear Integrals -- Studying Functions of Complex Variable -- Investigating Singularities of Complex Functions -- Dealing with Multi-Valued Functions -- Studying Fourier Series.
520 $a This textbook offers an extensive list of completely solved problems in mathematical analysis. This third of three volumes covers curves and surfaces, conditional extremes, curvilinear integrals, complex functions, singularities and Fourier series. The series contains the material corresponding to the first three or four semesters of a course in Mathematical Analysis. Based on the author's years of teaching experience, this work stands out by providing detailed solutions (often several pages long) to the problems. The basic premise of the book is that no topic should be left unexplained, and no question that could realistically arise while studying the solutions should remain unanswered. The style and format are straightforward and accessible. In addition, each chapter includes exercises for students to work on independently. Answers are provided to all problems, allowing students to check their work. Though chiefly intended for early undergraduate students of Mathematics, Physics and Engineering, the book will also appeal to students from other areas with an interest in Mathematical Analysis, either as supplementary reading or for independent study.
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