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Titlebook: Mathematical Methods for Engineering and Science; Merle C. Potter,Brian F. Feeny Textbook 2023Latest edition The Editor(s) (if applicable)

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书目名称Mathematical Methods for Engineering and Science
编辑Merle C. Potter,Brian F. Feeny
视频video
概述Is designed specifically for undergraduate engineering students.Includes numerous applications throughout to provide motivation to students.Contains examples that illustrate every major point
图书封面Titlebook: Mathematical Methods for Engineering and Science;  Merle C. Potter,Brian F. Feeny Textbook 2023Latest edition The Editor(s) (if applicable)
描述.This book introduces undergraduate students of engineering and science to applied mathematics essential to the study of many problems. Topics are differential equations, power series, Laplace transforms, matrices and determinants, vector analysis, partial differential equations, complex variables, and numerical methods. Approximately, 160 examples and 1000 homework problems aid students in their study. This book presents mathematical topics using derivations rather than theorems and proofs. This textbook. .is uniquely qualified to apply mathematics to physical applications (spring-mass systems, electrical circuits, conduction, diffusion, etc.), in a manner that is efficient and understandable. ..This book is written to support a mathematics course after differential equations, to permit several topics to be covered in one semester, and to make the material comprehensible to undergraduates. An Instructor Solutions Manual, and also a Student Solutions Manual that provides solutions to select problems, is available....Similar content being viewed by others........Preface....Chapter. .© 2014...........Advanced Numerical Methods for Equations, Systems Equations and Optimization....Chap
出版日期Textbook 2023Latest edition
关键词Applied Mathematics; Engineering Mathematics; Mathematical Methods; Engineering Analysis; engineering an
版次2
doihttps://doi.org/10.1007/978-3-031-26151-0
isbn_softcover978-3-031-26153-4
isbn_ebook978-3-031-26151-0
copyrightThe Editor(s) (if applicable) and The Author(s), under exclusive license to Springer Nature Switzerl
The information of publication is updating

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Laplace Transforms,larly useful in solving nonhomogeneous equations that result when modeling systems involving suddenly applied impulsive inputs, or discontinuous, periodic input functions, such as was done with the Fourier series in Chap. . It is not necessary, however, when using Laplace transforms that a homogeneo
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Vector Analysis,n the introduction of vector analysis into several courses. The use of vector analysis comes rather naturally, since many of the quantities encountered in the modeling of physical phenomena are vector quantities; examples of such quantities are velocity, acceleration, force, electric and magnetic fi
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Numerical Methods,are encountered for which the describing differential equations are extremely difficult, if not impossible, to solve analytically. Fortunately, since the latter part of the 1950s, the digital computer has become an increasingly useful tool for solving differential equations, whether they be ordinary
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