C. Chow

activity

20202022

K

-theory of

G / P

and

K

-homology of affine Grassmannian

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

collaborators

4 papers

math.AG2022★ 2 cited

Quantum $K$ -theory of $G / P$ and $K$ -homology of affine Grassmannian

Chi Hong Chow, Naichung Conan Leung

This paper is the $K$ -theoretic analogue of a recent new proof, given by the first named author, of Peterson-Lam-Shimozono's theorem via Savelyev's generalization of Seidel represe…

math.SG2021★ 1 cited

Quantum characteristic classes, moment correspondences and the Hamiltonian groups of coadjoint orbits

Chi Hong Chow

For any coadjoint orbit $G / L$ , we determine all useful terms of the associated Savelyev-Seidel morphism defined on $H_{-*} (Ω G)$ . Immediate consequences are: (1) the dimension of th…

math.SG2021

Applications of the theory of Floer to symmetric spaces

Hanwool Bae, Chi Hong Chow, Naichung Conan Leung

We quantize the problem considered by Bott-Samelson who applied Morse theory to any compact symmetric space $G / K$ and the associated real flag manifold $G_{R} / B$ which is…

math.SG2020

Cyclic group actions on Fukaya categories and mirror symmetry

Chi Hong Chow, Naichung Conan Leung

Let $(X, ω)$ be a compact symplectic manifold whose first Chern class $c_{1} (X)$ is divisible by a positive integer $n$ . We construct a $Z_{2 n}$ -action on its Fukaya category…

Quantum K-theory of G/P and K-homology of affine Grassmannian

Quantum characteristic classes, moment correspondences and the Hamiltonian groups of coadjoint orbits

Applications of the theory of Floer to symmetric spaces

Cyclic group actions on Fukaya categories and mirror symmetry

Quantum $K$ -theory of $G / P$ and $K$ -homology of affine Grassmannian