Ozlem Uugurlu

most citedCounting Borel Orbits in Symmetric Varieties of Types

B I

and

C I I

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

collaborators

2 papers

math.CO2019

$D I I I$ clan combinatorics for the orthogonal Grassmannian

Aram Bingham, Özlem Uğurlu

Borel subgroup orbits of the classical symmetric space $S O_{2 n} / G L_{n}$ are parametrized by $D I I I$ $(n, n)$ -clans. We group the clans into "sects" corresponding to Schubert cells of t…

math.CO2018★ 2 cited

Counting Borel Orbits in Symmetric Varieties of Types $B I$ and $C I I$

Mahir Bilen Can, Özlem Uğurlu

This is a continuation of our combinatorial program on the enumeration of Borel orbits in symmetric varieties of classical types. Here, we determine the generating series the numbe…

DIII clan combinatorics for the orthogonal Grassmannian

Counting Borel Orbits in Symmetric Varieties of Types BI and CII

$D I I I$ clan combinatorics for the orthogonal Grassmannian

Counting Borel Orbits in Symmetric Varieties of Types $B I$ and $C I I$