activity
19972023
most citedLinearized Group Field Theory and Power Counting Theorems

113 citations · 729 across the 33 of their papers we have counts for

collaborators

38 papers

math-ph2023★ 2 cited

Duality of O(N) and Sp(N) random tensor models: tensors with symmetries

H. Keppler, T. Krajewski, T. Muller +1

In a recent series of papers, a duality between orthogonal and symplectic random tensor models has been proven, first for quartic models and then for models with interactions of ar…

math-ph2019★ 2 cited

Constructive Matrix Theory for Higher Order Interaction II: Hermitian and Real Symmetric Cases

Thomas Krajewski, Vincent Rivasseau, Vasily Sazonov

This paper provides the constructive loop vertex expansion for stable matrix models with (single trace) interactions of arbitrarily high even order in the Hermitian and real symmet…

math-ph2017

Constructive Matrix Theory for Higher Order Interaction

Thomas Krajewski, Vincent Rivasseau, Vasily Sazonov

This paper provides an extension of the constructive loop vertex expansion to stable matrix models with interactions of arbitrarily high order. We introduce a new representation fo…

math-ph2017★ 3 cited

A renormalisation group approach to the universality of Wigner's semicircle law for random matrices with dependent entries

Thomas Krajewski

We show that if the non Gaussian part of the cumulants of a random matrix model obey some scaling bounds in the size of the matrix, then Wigner's semicircle law holds. This result…

math.CO2016

A Tutte polynomial for maps

Andrew Goodall, Thomas Krajewski, Guus Regts +1

We follow the example of Tutte in his construction of the dichromate of a graph (that is, the Tutte polynomial) as a unification of the chromatic polynomial and the flow polynomial…

math-ph2016★ 3 cited

Wigner law for matrices with dependent entries - a perturbative approach

T. Krajewski, A. Tanasa, D. L. Vu

We show that Wigner semi-circle law holds for Hermitian matrices with dependent entries, provided the deviation of the cumulants from the normalised Gaussian case obeys a simple po…