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20132022
most citedArithmetic properties of generalized Fibonacci sequences

5 citations · 7 across the 13 of their papers we have counts for

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Showing 2022Show all

7 papers · 1 filter

math.CO2022

Matroidal Cayley-Bacharach and independence/dependence of geometric properties of matroids

Soohyun Park

We consider the relationship between a matroidal analogue of the degree Cayley-Bacharach property (finite sets of points failing to impose independent conditions on degree …

math.CV2022

Carleson embedding theorem for an exponential Bergman space on the unit ball

Hong Rae Cho, Han-Wool Lee, Soohyun Park

We characterize the Carleson measures for an exponential Bergman space on the unit ball of in terms of the ball induced by the complex Hessian of the logarithm of the…

math.CO2022

Anti-Ramsey theory problems, lattice point counts on polytopes, and Hodge structures on the cohomology of toric varieties

Soohyun Park

We find families of graphs and subgraphs of such that the number of edge colorings of avoiding a monochromatic coloring of is determined by lattice point counts…

math.CO2022

Graph coloring-related properties of (generating functions of) Hodge-Deligne polynomials

Soohyun Park

Motivated by a connection between the topology of (generalized) configuration spaces and chromatic polynomials, we show that generating functions of Hodge-Deligne polynomials of qu…

math.CO2022

Matroids satisfying the matroidal Cayley--Bacharach property and ranks of covering flats

Soohyun Park

Let be a matroid satisfying a matroidal analogue of the Cayley-Bacharach condition. Given a number , we show that there is no nontrivial bound on ranks of a -tuple…

math.CO2022

Simplicial chromatic polynomials as Hilbert series of Stanley--Reisner rings

Soohyun Park

We find families of simplicial complexes where the simplicial chromatic polynomials defined by Cooper--de Silva--Sazdanovic \cite{CdSS} are Hilbert series of Stanley--Reisner rings…

math.AG2022

Characterizing cubic hypersurfaces via projective geometry

Soohyun Park

We use the cut and paste relation in of Galkin--Shinder for cubic hypersurfaces arising from projective ge…