logo

EbookBell.com

Most ebook files are in PDF format, so you can easily read them using various software such as Foxit Reader or directly on the Google Chrome browser.
Some ebook files are released by publishers in other formats such as .awz, .mobi, .epub, .fb2, etc. You may need to install specific software to read these formats on mobile/PC, such as Calibre.

Please read the tutorial at this link:  https://ebookbell.com/faq 


We offer FREE conversion to the popular formats you request; however, this may take some time. Therefore, right after payment, please email us, and we will try to provide the service as quickly as possible.


For some exceptional file formats or broken links (if any), please refrain from opening any disputes. Instead, email us first, and we will try to assist within a maximum of 6 hours.

EbookBell Team

Boundary Integral Equations On Contours With Peaks 1st Edition Vladimir G Mazya

  • SKU: BELL-4260016
Boundary Integral Equations On Contours With Peaks 1st Edition Vladimir G Mazya
$ 31.00 $ 45.00 (-31%)

5.0

18 reviews

Boundary Integral Equations On Contours With Peaks 1st Edition Vladimir G Mazya instant download after payment.

Publisher: Birkhäuser Basel
File Extension: PDF
File size: 1.96 MB
Pages: 344
Author: Vladimir G. Maz’ya, Alexander A. Soloviev (auth.), Tatyana Shaposhnikova (eds.)
ISBN: 9783034601702, 9783034601719, 3034601700, 3034601719
Language: English
Year: 2010
Edition: 1

Product desciption

Boundary Integral Equations On Contours With Peaks 1st Edition Vladimir G Mazya by Vladimir G. Maz’ya, Alexander A. Soloviev (auth.), Tatyana Shaposhnikova (eds.) 9783034601702, 9783034601719, 3034601700, 3034601719 instant download after payment.

The purpose of this book is to give a comprehensive exposition of the theory of boundary integral equations for single and double layer potentials on curves with exterior and interior cusps. The theory was developed by the authors during the last twenty years and the present volume is based on their results.

The first three chapters are devoted to harmonic potentials, and in the final chapter elastic potentials are treated. Theorems on solvability in various function spaces and asymptotic representations for solutions near the cusps are obtained. Kernels and cokernels of the integral operators are explicitly described. The method is based on a study of auxiliary boundary value problems which is of interest in itself.

Related Products