Ebook Info
- Published: 1995
- Number of pages: 148 pages
- Format: PDF
- File Size: 4.23 MB
- Authors: Stephen J. Gardiner
Description
The subject of harmonic approximation has recently matured into a coherent research area with extensive applications. This is the first book to give a systematic account of these developments, beginning with classical results concerning uniform approximation on compact sets, and progressing through fusion techniques to deal with approximation on unbounded sets. All the time inspiration is drawn from holomorphic results such as the well-known theorems of Runge and Mergelyan. The final two chapters deal with wide-ranging and surprising applications to the Dirichlet problem, maximum principle, Radon transform and the construction of pathological harmonic functions. This book is aimed at graduate students and researchers who have some knowledge of subharmonic functions, or an interest in holomorphic approximation.
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Free Download Harmonic Approximation (London Mathematical Society Lecture Note Series Book 221) 1st Edition in PDF format
Harmonic Approximation (London Mathematical Society Lecture Note Series Book 221) 1st Edition PDF Free Download
Download Harmonic Approximation (London Mathematical Society Lecture Note Series Book 221) 1st Edition 1995 PDF Free
Harmonic Approximation (London Mathematical Society Lecture Note Series Book 221) 1st Edition 1995 PDF Free Download
Download Harmonic Approximation (London Mathematical Society Lecture Note Series Book 221) 1st Edition PDF
Free Download Ebook Harmonic Approximation (London Mathematical Society Lecture Note Series Book 221) 1st Edition