A Student S Guide To Laplace Transforms


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A Student's Guide to Laplace Transforms


A Student's Guide to Laplace Transforms

Author: Daniel Fleisch

language: en

Publisher: Cambridge University Press

Release Date: 2022-01-13


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The Laplace transform is a useful mathematical tool encountered by students of physics, engineering, and applied mathematics, within a wide variety of important applications in mechanics, electronics, thermodynamics and more. However, students often struggle with the rationale behind these transforms, and the physical meaning of the transform results. Using the same approach that has proven highly popular in his other Student's Guides, Professor Fleisch addresses the topics that his students have found most troublesome; providing a detailed and accessible description of Laplace transforms and how they relate to Fourier and Z-transforms. Written in plain language and including numerous, fully worked examples. The book is accompanied by a website containing a rich set of freely available supporting materials, including interactive solutions for every problem in the text, and a series of podcasts in which the author explains the important concepts, equations, and graphs of every section of the book.

A Student's Guide to Laplace Transforms


A Student's Guide to Laplace Transforms

Author: Daniel Fleisch

language: en

Publisher: Cambridge University Press

Release Date: 2022-01-13


DOWNLOAD





Clear explanations and supportive online material develop an intuitive understanding of the meaning and use of Laplace.

A Student's Guide to Laplace Transforms


A Student's Guide to Laplace Transforms

Author: Alaa Alsayed

language: en

Publisher:

Release Date: 2013-03-20


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This book is written to provide students with an introduction to the Laplace transform and its applications. The book reviews fundamental knowledge on the subject using step-by-step examples and exercises that make it easy to understand how Laplace transform problems are solved.The Book is written from an applied rather than pure math viewpoint, so that students can understand the Laplace transform in real and practical applications.