A. Ozdemir

most citedFirst-order convergence for

321

-avoiding permutations

2 citations · 2 across the 1 of their papers we have counts for

collaborators

2 papers

math.PR2026★ 2 cited

First-order convergence for $321$ -avoiding permutations

Alperen Ãzdemir

We say that a convergence law holds for a sequence of random combinatorial objects if, for any first-order sentence $I ¨ $ , the proportion of objects satisfying $I ¨ $ converges to a l…

math.CO2025

The $k$ -Plancherel measure and a Finite Markov Chain

Svante Linusson, Alperen Ãzdemir

Let $P_{k} (n)$ denote the set of partitions of $n$ whose largest part is bounded by $k,$ which are in well-known bijection with $(k + 1)$ -cores $C_{k}$ . We study a gr…

First-order convergence for 321-avoiding permutations

The k-Plancherel measure and a Finite Markov Chain

First-order convergence for $321$ -avoiding permutations

The $k$ -Plancherel measure and a Finite Markov Chain