The volume presents extensive research devoted to a broad spectrum
of mathematical analysis and probability theory. Subjects discussed
in this Work are those treated in the so-called Strasbourg-Zurich
Meetings. These meetings occur twice yearly in each of the cities,
Strasbourg and Zurich, venues of vibrant mathematical communication
and worldwide gatherings. The topical scope of the book includes
the study of monochromatic random waves defined for general
Riemannian manifolds, notions of entropy related to a compact
manifold of negative curvature, interacting electrons in a random
background, lp-cohomology (in degree one) of a graph and its
connections with other topics, limit operators for circular
ensembles, polyharmonic functions for finite graphs and Markov
chains, the ETH-Approach to Quantum Mechanics, 2-dimensional
quantum Yang-Mills theory, Gibbs measures of nonlinear Schroedinger
equations, interfaces in spectral asymptotics and nodal sets.
Contributions in this Work are composed by experts from the
international community, who have presented the state-of-the-art
research in the corresponding problems treated. This volume is
expected to be a valuable resource to both graduate students and
research mathematicians working in analysis, probability as well as
their interconnections and applications.
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