The Riemann-Hilbert problem (Hilbert's 21st problem) belongs to the
theory of linear systems of ordinary differential equations in the
complex domain. The problem concerns the existence of a Fuchsian
system with prescribed singularities and monodromy. Hilbert was
convinced that such a system always exists. However, this turned
out to be a rare case of a wrong forecast made by him. In 1989 the
second author (A. B.) discovered a counterexample, thus obtaining a
negative solution to Hilbert's 21st problem in its original form.
General
| Imprint: |
Vieweg+teubner Verlag
|
| Country of origin: |
Germany |
| Series: |
Aspects of Mathematics, 22 |
| Release date: |
August 2014 |
| First published: |
1994 |
| Authors: |
D.V. Anosov
• A.A. Bolibruch
|
| Dimensions: |
297 x 210 x 11mm (L x W x T) |
| Format: |
Paperback
|
| Pages: |
193 |
| Edition: |
1994 ed. |
| ISBN-13: |
978-3-322-92911-2 |
| Subtitles: |
German
|
| Categories: |
Books >
Science & Mathematics >
Mathematics >
Geometry >
General
|
| LSN: |
3-322-92911-6 |
| Barcode: |
9783322929112 |
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