activity
20102026
most citedVariational principle for weakly dependent random fields

5 citations · 7 across the 10 of their papers we have counts for

collaborators

13 papers

math.PR2026

Sets that Support a Joint Distribution

Christopher Coscia, Martin Tassy, Peter Winkler

Given probability distributions and on measure spaces and , and a closed set , when is there a probability distribution on whose…

q-fin.MF2025

Loss-Versus-Rebalancing under Deterministic and Generalized block-times

Alex Nezlobin, Martin Tassy

Although modern blockchains almost universally produce blocks at fixed intervals, existing models still lack an analytical formula for the loss-versus-rebalancing (LVR) incurred by…

math.PR2020

Macroscopic behavior of Lipschitz random surfaces

Piet Lammers, Martin Tassy

The motivation for this article is to derive strict convexity of the surface tension for Lipschitz random surfaces, that is, for models of random Lipschitz functions from $\mathbb…

math.PR2019

Deducing a variational principle with minimal a priori assumptions

Andrew Krieger, Georg Menz, Martin Tassy

We study the well-known variational and large deviation principle for graph homomorphisms from to . We provide a robust method to deduce those principles…

math.PR2019★ 5 cited

Variational principle for weakly dependent random fields

Piet Lammers, Martin Tassy

Using an alternative notion of entropy introduced by Datta, the max-entropy, we present a new simplified framework to study the minimizers of the specific free energy for random fi…

math.PR2018★ 1 cited

Delocalization of uniform graph homomorphisms from to

Nishant Chandgotia, Ron Peled, Scott Sheffield +1

Graph homomorphisms from the lattice to are functions on whose gradients equal one in absolute value. These functions are the height func…

math.CO2018★ 1 cited

Asymptotics for the number of standard tableaux of skew shape and for weighted lozenge tilings

Alejandro Morales, Igor Pak, Martin Tassy

We prove and generalize a conjecture in arXiv:1610.0474(4) about the asymptotics of , where is the number of standard Young tableaux of skew…

math.PR2017

Homogenization of the variational principle for discrete random maps

Andrew Krieger, Georg Menz, Martin Tassy

We consider homogenization of random surfaces and study the variational principle for graph homomorphisms from subsets of into , where the underlying uni…

math.CO2017

Kirszbraun-type Theorems For Graphs

Nishant Chandgotia, Igor Pak, Martin Tassy

The classical Kirszbraun theorem says that all -Lipschitz functions , , with the Euclidean metric have a -Lipschitz ex…

math.PR2016

A variational principle for a non-integrable model

Georg Menz, Martin Tassy

We develop a new robust technique to deduce variance principles for non-integrable discrete systems. To illustrate this technique, we show the existence of a variational principle…

math.CO2015

Tiling with Small Tiles

Anne Kenyon, Martin Tassy

We look at sets of tiles that can tile any region of size greater than 1 on the square grid. This is not the typical tiling question, but relates closely to it and therefore can he…

math.CO2015

Fast domino tileability

Igor Pak, Adam Sheffer, Martin Tassy

Domino tileability is a classical problem in Discrete Geometry, famously solved by Thurston for simply connected regions in nearly linear time in the area. In this paper, we improv…

math.PR2010

Random interlacements on Galton-Watson Trees

Martin Tassy

We study the critical parameter u^{*} of random interlacements percolation (introduced by A.S Sznitman in arXiv:0704.2560) on a Galton-Watson tree conditioned on the non-extinction…