<p>This work presents the guiding principles of Integral Transforms needed for many applications when solving engineering and science problems. As a modern approach to Laplace Transform, Fourier series and Z-Transforms it is a valuable reference for professionals and students alike. </p>
Integral Transforms and Applications
โ Scribed by Nita H. Shah, Monika K. Naik
- Publisher
- De Gruyter
- Year
- 2022
- Tongue
- English
- Leaves
- 282
- Series
- De Gruyter Series on the Applications of Mathematics in Engineering and Information Sciences, 13
- Category
- Library
No coin nor oath required. For personal study only.
โฆ Synopsis
Without mathematics no science would survive. This especially applies to the engineering sciences which highly depend on the applications of mathematics and mathematical tools such as optimization techniques, finite element methods, differential equations, fluid dynamics, mathematical modelling, and simulation. Neither optimization in engineering, nor the performance of safety-critical system and system security; nor high assurance software architecture and design would be possible without the development of mathematical applications.
De Gruyter Series on the Applications of Mathematics in Engineering and Information Sciences (AMEIS) focusses on the latest applications of engineering and information technology that are possible only with the use of mathematical methods. By identifying the gaps in knowledge of engineering applications the AMEIS series fosters the international interchange between the sciences and keeps the reader informed about the latest developments.
โฆ Table of Contents
Contents
Preface of the Book
About the Authors
Introduction to integral transforms
1 Laplace transforms
2 Applications of Laplace transforms
3 Fourier series
4 Fourier integral and Fourier transforms
5 Applications of Fourier transforms
6 Z-transforms
References
Index
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