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Non-Linear Partial Differential Equations, Mathematical Physics, and Stochastic Analysis
EMS Series of Congress Reports

Non-Linear Partial Differential Equations, Mathematical Physics, and Stochastic Analysis

The Helge Holden Anniversary Volume

Editors:
Fritz Gesztesy (Baylor University, Waco, USA)
Harald Hanche-Olsen (The Norwegian University of Science and Technology, Trondheim, Norway)
Espen R. Jakobsen (The Norwegian University of Science and Technology, Trondheim, Norway)
Yurii I. Lyubarskii (The Norwegian University of Science and Technology, Trondheim, Norway)
Nils Henrik Risebro (University of Oslo, Norway)
Kristian Seip (Norwegian University of Science and Technology, Trondheim, Norway)


ISBN print 978-3-03719-186-6, ISBN online 978-3-03719-686-1
DOI 10.4171/186
May 2018, 502 pages, hardcover, 17 x 24 cm.
98.00 Euro

This volume is dedicated to Helge Holden on the occasion of his 60th anniversary. It collects contributions by numerous scientists with expertise in non-linear partial differential equations (PDEs), mathematical physics, and stochastic analysis, reflecting to a large degree Helge Holden’s longstanding research interests. Accordingly, the problems addressed in the contributions deal with a large range of topics, including, in particular, infinite-dimensional analysis, linear and nonlinear PDEs, stochastic analysis, spectral theory, completely integrable systems, random matrix theory, and chaotic dynamics and sestina poetry. They represent to some extent the lectures presented at the conference Non-linear PDEs, Mathematical Physics and Stochastic Analysis, held at NTNU, Trondheim, July 4–7, 2016 (https://wiki.math.ntnu.no/holden60).

The mathematical tools involved draw from a wide variety of techniques in functional analysis, operator theory, and probability theory.

This collection of research papers will be of interest to any active scientist working in one of the above mentioned areas.

Keywords: Infinite-dimensional analysis, partial differential equations, hyperbolic conservation laws, stochastic analysis, spectral theory, discrete evolution, completely integrable systems, random matrix theory, chaotic dynamics

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