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Frontiers in Analysis and Probability

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Cover of 'Frontiers in Analysis and Probability'

Table of Contents

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    Book Overview
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    Chapter 1 Monochromatic Random Waves for General Riemannian Manifolds
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    Chapter 2 A Brief Review of the “ ETH -Approach to Quantum Mechanics”
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    Chapter 3 Linear and Nonlinear Harmonic Boundaries of Graphs; An Approach with ℓ p -Cohomology in Degree One
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    Chapter 4 Polyharmonic Functions for Finite Graphs and Markov Chains
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    Chapter 5 Interacting Electrons in a Random Medium: A Simple One-Dimensional Model
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    Chapter 6 Entropies for Negatively Curved Manifolds
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    Chapter 7 Two-Dimensional Quantum Yang–Mills Theory and the Makeenko–Migdal Equations
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    Chapter 8 Limit Operators for Circular Ensembles
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    Chapter 9 Gibbs Measures of Nonlinear Schrödinger Equations as Limits of Quantum Many-Body States in Dimension d  ≤ 3
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    Chapter 10 Interfaces in Spectral Asymptotics and Nodal Sets
Attention for Chapter 2: A Brief Review of the “ ETH -Approach to Quantum Mechanics”
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