
Ebook Info
- Published: 2013
- Number of pages: 120 pages
- Format: PDF
- File Size: 0.65 MB
- Authors: Gerrit Van Dijk
Description
The theory of distributions has numerous applications and is extensively used in mathematics, physics and engineering. There is however relatively little elementary expository literature on distribution theory. This book is intended as an introduction. Starting with the elementary theory of distributions, it proceeds to convolution products of distributions, Fourier and Laplace transforms, tempered distributions, summable distributions and applications. The theory is illustrated by several examples, mostly beginning with the case of the real line and then followed by examples in higher dimensions. This is a justified and practical approach, it helps the reader to become familiar with the subject. A moderate number of exercises are added. It is suitable for a one-semester course at the advanced undergraduate or beginning graduatelevelor for self-study.
User’s Reviews
Editorial Reviews: About the Author Gerrit van Dijk, Leiden University, The Netherlands.
Reviews from Amazon users which were colected at the time this book was published on the website:
⭐Very good, all important subjects are there.I miss some figures.
⭐
Keywords
Free Download Distribution Theory: Convolution, Fourier Transform, And Laplace Transform (de Gruyter Textbook) 1st Edition in PDF format
Distribution Theory: Convolution, Fourier Transform, And Laplace Transform (de Gruyter Textbook) 1st Edition PDF Free Download
Download Distribution Theory: Convolution, Fourier Transform, And Laplace Transform (de Gruyter Textbook) 1st Edition 2013 PDF Free
Distribution Theory: Convolution, Fourier Transform, And Laplace Transform (de Gruyter Textbook) 1st Edition 2013 PDF Free Download
Download Distribution Theory: Convolution, Fourier Transform, And Laplace Transform (de Gruyter Textbook) 1st Edition PDF
Free Download Ebook Distribution Theory: Convolution, Fourier Transform, And Laplace Transform (de Gruyter Textbook) 1st Edition