most citedA critical point analysis of Landau--Ginzburg potentials with bulk in Gelfand--Cetlin systems

3 citations · 8 across the 4 of their papers we have counts for

collaborators

6 papers

eess.IV20202 cited

DeepRegularizer: Rapid Resolution Enhancement of Tomographic Imaging using Deep Learning

DongHun Ryu, Dongmin Ryu, YoonSeok Baek +8

Optical diffraction tomography measures the three-dimensional refractive index map of a specimen and visualizes biochemical phenomena at the nanoscale in a non-destructive manner.…

math.SG2019

-equivariant disc potentials for toric Calabi-Yau manifolds

Hansol Hong, Yoosik Kim, Siu-Cheong Lau +1

We study the equivariant disc potentials for immersed SYZ fibers in toric Calabi-Yau manifolds. The immersed Lagrangians play a crucial role in the partial compactification of the…

math.AG2019

Small toric resolutions of toric varieties of string polytopes with small indices

Yunhyung Cho, Yoosik Kim, Eunjeong Lee +1

Let be a semisimple algebraic group over . For a reduced word of the longest element in the Weyl group of and a dominant integral weight , one can co…

math.SG20193 cited

A critical point analysis of Landau--Ginzburg potentials with bulk in Gelfand--Cetlin systems

Yunhyung Cho, Yoosik Kim, Yong-Geun Oh

Using the bulk-deformation of Floer cohomology by Schubert cycles and non-Archimedean analysis of Fukaya--Oh--Ohta--Ono's bulk-deformed potential function, we prove that every comp…

math.SG2019

Lagrangian fibers of Gelfand-Cetlin systems

Yunhyung Cho, Yoosik Kim, Yong-Geun Oh

A Gelfand-Cetlin system is a completely integrable system defined on a partial flag manifold whose image is a rational convex polytope called a Gelfand-Cetlin polytope. Motivated b…

math.CO20193 cited

On the combinatorics of string polytopes

Yunhyung Cho, Yoosik Kim, Eunjeong Lee +1

For a reduced word of the longest element in the Weyl group of , one can associate the string cone which parametrizes the dual…