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The 21st Hilbert Problem for Linear Fuchsian Systems
A. A. Bolibrukh, Steklov Institute of Mathematics, Moscow, Russia

Proceedings of the Steklov Institute of Mathematics
1996; 145 pp; softcover
Volume: 206
Reprint/Revision History:
reprinted 1998
ISBN-10: 0-8218-0466-9
ISBN-13: 978-0-8218-0466-7
List Price: US$141
Member Price: US$112.80
Order Code: STEKLO/206
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Bolibrukh presents the negative solution of Hilbert's twenty-first problem for linear Fuchsian systems of differential equations. Methods developed by Bolibrukh in solving this problem are then applied to the study of scalar Fuchsian equations and systems with regular singular points on the Riemann sphere.


Graduate students and research mathematicians specializing in analytic theory of differential equations and mathematical physics.

Table of Contents

  • Introduction
  • Main definitions. The method of solution
  • The Riemann-Hilbert problem for systems of three equations
  • Fuchsian equations and Fuchsian systems on the Riemann sphere
  • Irreducible representations
  • Reducible representations
  • Bibliography
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