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Titlebook: Engineering Mathematics by Example; Vol. III: Special Fu Robert Sobot Textbook 2024Latest edition The Editor(s) (if applicable) and The Aut

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书目名称Engineering Mathematics by Example
副标题Vol. III: Special Fu
编辑Robert Sobot
视频video
概述Offers a large collection of progressively more sophisticated mathematical problems on main mathematical.Provides, at the beginning of each topic, a brief review of definitions and formulas that are a
图书封面Titlebook: Engineering Mathematics by Example; Vol. III: Special Fu Robert Sobot Textbook 2024Latest edition The Editor(s) (if applicable) and The Aut
描述This textbook is a complete, self-sufficient, self-study/tutorial-type source of mathematical problems.  It serves as a primary source for practicing and developing mathematical skills and techniques that will be essential in future studies and engineering practice.  Rigor and mathematical formalism is drastically reduced, while the main focus is on developing practical skills and techniques for solving mathematical problems, given in forms typically found in engineering and science. These practical techniques are split into three separate books:  the topics of algebra, complex algebra, and linear algebra (Vol. I), calculus of single and multiple argument functions (Vol. II), and continues and discrete Convolution and Fourier integrals/sums of typical functions used in signal processing, in addition to Laplace transform examples  (Vol. III)
出版日期Textbook 2024Latest edition
关键词Engineering mathematics textbook; Engineering mathematics self-study; Engineering mathematics primer; L
版次2
doihttps://doi.org/10.1007/978-3-031-41203-5
isbn_softcover978-3-031-41205-9
isbn_ebook978-3-031-41203-5
copyrightThe Editor(s) (if applicable) and The Author(s), under exclusive license to Springer Nature Switzerl
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Dealing with corners and changing geometry,cial functions that are more often used in signal processing are introduced. Namely, complex exponential, sinus cardinal, Heaviside step (aka unit step), sign, ramp, rectangular, and triangular functions are briefly studied. A bit more space is devoted to Dirac delta function (distribution) . and it
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Muyu Zhao,Lizhu Song,Xiaobao Fan chapter, various combinations of the integrals that include special functions (distributions) are solved in details. The “integral” implies that functions being convoluted are continuous (including quasi–continuous special functions), that is to say, non–sampled. In addition, typical problems relat
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IEEE 1532: In-System Configuration,or explicitly given in the form of sequence of numbers. Otherwise, the parallel between continuous and sampled functions is evident. In this chapter, some of the typical discrete time forms and techniques are illustrated.
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Design for Boundary-Scan Testing,ransformation is calculated as complex integral of . variable, while Fourier transformation is calculated as complex integral of . variable. Arguably, most practical application of Laplace transformation in the engineering field is to convert some categories of differential equations into ordinary p
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Discrete-Time Fourier Transform,Discrete-time Fourier transform is defined as the sum of the product of a sequence and complex exponent. In this chapter, classical sums that include fundamental functions (distributions) are solved in details. The “sum” implies that functions being transformed are sampled, that is to say, in the form of a discrete sequence.
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