Yinon Spinka
Office: Schreiber Building, OpenSpace
About me
I am currently a Ph.D. student working in the field of probability under the supervision of
Ron Peled.
I completed my master's degree at TelAviv University also under the supervision of Ron Peled. My thesis was
Random Walk with LongRange Constraints.
Teaching
Papers

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

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

On the Converse of Talagrand's Influence Inequality
Available on the arXiv
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, Volume 349, Number 3, Page 777
Joint with Hugo DuminilCopin, Ron Peled, Wojciech Samotij

Random Walk with LongRange Constraints
Electronic Journal of Probability (EJP) 19 (2014), no. 52, 154
Joint with Ron Peled
The Office
Some Illustrations





Samples of random loop configurations in the loop O(n) model in three regimes (lefttoright): disorded, near critical and ordered.




Uniformly sampled homomorphisms from the graph P_{n,d} to the integers, where P_{n,d} is a segment with edges between vertices of different parity at distance at most 2d+1.
The case d=0 is just a simple random walk.


Uniformly sampled Lipschitz functions on the graph P_{n,d}.
The case d=0 is just a random walk with independent uniform increments in [1,1].
