Yinon Spinka
Office: MATX 1220
About me
I am currently a postdoc working in the field of probability under the supervision of
Omer Angel. I completed my PhD and master's at TelAviv University under the supervision of
Ron Peled.
Papers

A short proof of the discontinuity of phase transition in the planar randomcluster model with q>4
Preprint
Joint with Gourab Ray

Mixing properties of colorings of the Z^d lattice
Preprint
Joint with Noga Alon, Raimundo Briceño, Nishant Chandgotia and Alexander Magazinov

Pairwise optimal coupling of multiple random variables
Preprint
Joint with Omer Angel

Finitelydependent processes are finitary
Preprint

Rigidity of proper colorings of Z^d
Preprint
Joint with Ron Peled

Finitary codings for the randomcluster model and other infiniterange monotone models
Preprint
Joint with Matan Harel

Finitary codings for spatial mixing Markov random fields
Preprint

Finitary coding for the subcritical Ising model with finite expected coding volume
Preprint

A condition for longrange order in discrete spin systems with application to the antiferromagnetic Potts model
Preprint
Joint with Ron Peled

Lectures on the spin and loop O(n) models
To appear in Sojourns in Probability and Statistical Physics, celebrating Charles Newman's 70th birthday
Joint with Ron Peled

Macroscopic loops in the loop O(n) model at Nienhuis' critical point
Preprint
Joint with Hugo DuminilCopin, Alexander Glazman and Ron Peled

The growth constant of odd cutsets in high dimensions
Combinatorics, Probability and Computing (CPC) 2018
Joint with Ohad Feldheim

Longrange order in the 3state antiferromagnetic Potts model in high dimensions
Journal of the European Mathematical Society (JEMS) 2019
Joint with Ohad Feldheim

On the converse of Talagrand's influence inequality
Preprint
Joint with Saleet Klein, Amit Levi, Muli Safra, Clara Shikhelman

Exponential decay of loop lengths in the loop O(n) model with large n
Communications in Mathematical Physics (CMP) 2017
Joint with Hugo DuminilCopin, Ron Peled, Wojciech Samotij

Random walk with longrange constraints
Electronic Journal of Probability (EJP) 2014
Joint with Ron Peled
Coauthors
Some Pictures
The loop O(n) model
n=0.5, x=0.6


n=2.4, x=1

The spin O(n) model
The Ising model (n=1)
beta=0.4

beta=0.4407 (critical)

beta=0.5

beta=0.5 with Dobrushin b.c.

The XY model (n=2)
beta=1

beta=1.12 (critical)

beta=1.5

beta=3

The Heisenberg model (n=3)
beta=2

beta=10

3colorings (the antiferromagnetic Potts model)
2D, beta=4


slab in 3D, beta=4

Random walk with longrange constraints



discrete (integer valued)


continuous (real valued)
