activity
19962022
most citedConformal Invariance and Stochastic Loewner Evolution Predictions for the 2D Self-Avoiding Walk - Monte Carlo Tests

57 citations · 392 across the 32 of their papers we have counts for

collaborators

32 papers

math-ph2022★ 8 cited

Tensor Renormalization Group at Low Temperatures: Discontinuity Fixed Point

Tom Kennedy, Slava Rychkov

We continue our study of rigorous renormalization group (RG) maps for tensor networks that was begun in arXiv:2107.11464. In this paper we construct a rigorous RG map for 2D tensor…

math-ph2021★ 14 cited

Tensor RG approach to high-temperature fixed point

Tom Kennedy, Slava Rychkov

We study a renormalization group (RG) map for tensor networks that include two-dimensional lattice spin systems such as the Ising model. Numerical studies of such RG maps have been…

math-ph2020★ 4 cited

Absence of renormalization group pathologies in some critical Dyson-Ising ferromagnets

Tom Kennedy

The Dyson-Ising ferromagnet is a one-dimensional Ising model with a power law interaction. When the power is between -1 and -2, the model has a phase transition. Van Enter and Le N…

math.PR2018★ 1 cited

Conformal invariance of the loop-erased percolation explorer

Tom Kennedy

We consider critical percolation on the triangular lattice in a bounded simply connected domain with boundary conditions that force an interface between two prescribed boundary poi…

math.PR2018

A non-intersecting random walk on the Manhattan lattice and SLE_6

Tom Kennedy

We consider a random walk on the Manhattan lattice. The walker must follow the orientations of the bonds in this lattice, and the walker is not allowed to visit a site more than on…

math.PR2015★ 3 cited

The first order correction to the exit distribution for some random walks

Tom Kennedy

We study three different random walk models on several two-dimensional lattices by Monte Carlo simulations. One is the usual nearest neighbor random walk. Another is the nearest ne…