The supersymmetry method of random matrix theory
Martin R. Zirnbauer
Abstract
The supersymmetry method pioneered by Wegner and Efetov (1979-1983) is reviewed for the case of Hermitian band random matrices, with special attention given to the original method of Schaefer and Wegner and a recent variant due to Fyodorov. Particular emphasis is placed on correctness of the mathematical reasoning.
Create a lesson
Related papers
Non-Intrusive Balancing for Data-Driven Model Reduction with Oblique Projections
Alberto Padovan
Yang-Mills Theory in the Multisymplectic Framework
David Villa-Blanco
Inverse Resonance Problem for the Half-Line Schrödinger Operator with a Complex Robin Boundary Condition
Roman Shterenberg
An Introduction to the p-Differential Forms in Spinor Variables on the Minkowskian Manifold
Julio César Jaramillo Quiceno
Categorifying Quantum Spin Systems
Matthew Yu
Unifying spherical convolutions through lifting
J. D. McEwen