Semin Yoo

most citedIncidences between quadratic subspaces over finite fields

1 citations · 2 across the 3 of their papers we have counts for

collaborators

4 papers

math.CO2021★ 1 cited

Continuously Increasing Subsequences of Random Multiset Permutations

Alexander Clifton, Bishal Deb, Yifeng Huang +2

For a word $π$ and integer $i$ , we define $L^{i} (π)$ to be the length of the longest subsequence of the form $i (i + 1) \dots j$ , and we let $L (π) := max_{i} L^{i} (π)$ . In this paper we esti…

math.CO2020

Embeddings of quadratic spaces over the field of $p$ -adic numbers

Semin Yoo

Nondegenerate quadratic forms over $p$ -adic fields are classified by their dimension, discriminant, and Hasse invariant. This paper uses these three invariants, elementary facts ab…

math.CO2020★ 1 cited

Incidences between quadratic subspaces over finite fields

Semin Yoo

Let $F_{q}$ be a finite field of order $q$ , where $q$ is an odd prime power. A quadratic subspace $(W, Q)$ of $(F_{q}^{n}, x_{1}^{2} + x_{2}^{2} + \dots + x_{n}^{2})$ is…

math.CO2020

Graphs associated with orthogonal collections of k-planes over finite fields

Semin Yoo

We study graphs coming from quadratic spaces over finite fields via orthogonality which generalize a recent result given by Bishnoi, Ihringer, and Pepe (2019). More precisely, we s…

Continuously Increasing Subsequences of Random Multiset Permutations

Embeddings of quadratic spaces over the field of p-adic numbers

Incidences between quadratic subspaces over finite fields

Graphs associated with orthogonal collections of k-planes over finite fields

Embeddings of quadratic spaces over the field of $p$ -adic numbers