2015 / xviii + 373 pages / Softcover / ISBN 978-1-611974-19-5 / List Price $91.00 / SIAM Member Price $63.70 / Order Code OT146
Keywords: Riemann–Hilbert Problems, integrable systems, numerical analysis, complex analysis, nonlinear special functions
Riemann–Hilbert problems are fundamental objects of study within complex analysis. Many problems in differential equations and integrable systems, probability and random matrix theory, and asymptotic analysis can be solved by reformulation as a Riemann–Hilbert problem.
This book, the most comprehensive one to date on the applied and computational theory of Riemann–Hilbert problems, includes
This book is intended for graduate students and researchers interested in a computational or analytical introduction to the Riemann–Hilbert method.
About the Authors
Thomas Trogdon is currently an NSF Postdoctoral Fellow at the Courant Institute of Mathematical Sciences at New York University. He was awarded the 2014 SIAM Richard C. DiPrima prize for his dissertation, which shares its title with this book. He has published in the fields of numerical analysis, approximation theory, optical physics, integrable systems, partial differential equations, and random matrix theory.
Sheehan Olver is currently a Senior Lecturer in the School of Mathematics and Statistics at The University of Sydney. Dr. Olver was awarded the 2012 Adams Prize for his work on the numerical solution of Riemann–Hilbert problems. He has published in the fields of numerical analysis, approximation theory, integrable systems, oscillatory integrals, spectral methods, and random matrix theory.
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