activity
20232026
most citedQuantum K theory rings of partial flag manifolds

5 citations · 12 across the 11 of their papers we have counts for

collaborators

11 papers

math.AG2026

A Murphy's law for supports of forgetful maps between moduli spaces of stable pointed curves

Hao Zhang

We study in this note the decomposition theorem for forgetful maps between moduli spaces of genus stable pointed curves $\overline{\mathcal{M}}_{g,m}\to \overline{\mathcal{M}}_…

hep-th2026

Schubert line defects in 3d GLSMs, part I: Complete flag manifolds and quantum Grothendieck polynomials

Cyril Closset, Wei Gu, Osama Khlaif +3

We construct new half-BPS line defects in 3d supersymmetric quiver gauge theories whose Higgs branches are complete flag manifolds . Upon circle co…

hep-th2026★ 1 cited

Schubert line defects in 3d GLSMs, part II: Partial flag manifolds and parabolic quantum polynomials

Cyril Closset, Wei Gu, Osama Khlaif +3

We construct Schubert line defects in the 3d supersymmetric gauged linear sigma model (GLSM) with target space a partial flag manifold $X={\rm Fl}({\boldsymbol{k}};…

math.AG2025

A Nakayama result for the quantum K theory of homogeneous spaces

Wei Gu, Leonardo C. Mihalcea, Eric Sharpe +3

We prove that the ideal of relations in the (equivariant) quantum K ring of a homogeneous space is generated by quantizations of each of the generators of the ideal in the classica…

math.AG2025

Gopakumar-Vafa invariants associated to singularities

Hao Zhang

This paper describes Gopakumar-Vafa (GV) invariants associated to singularities. We (1) generalize GV invariants to crepant partial resolutions of singularities, (2)…

hep-th2025★ 2 cited

Schubert defects in Lagrangian Grassmannians

W. Gu, L. Mihalcea, E. Sharpe +3

In this paper, we propose a construction of GLSM defects corresponding to Schubert cycles in Lagrangian Grassmannians, following recent work of Closset-Khlaif on Schubert cycles in…

math.AG2024

Local forms for the double quiver

Hao Zhang

This paper studies the noncommutative singularity theory of the double quiver (with a single loop at each vertex), with applications to algebraic geometry and represent…

hep-th2024★ 3 cited

Decomposition squared

Eric Sharpe, Hao Zhang

In this paper, we test and extend a proposal of Gu, Pei, and Zhang for an application of decomposition to three-dimensional theories with one-form symmetries and to quantum K theor…

hep-th2023

5d SCFTs from Isolated Complete Intersection Singularities

Jisheng Mu, Yi-Nan Wang, Hao N. Zhang

In this paper, we explore the zoo of 5d superconformal field theories (SCFTs) constructed from M-theory on Isolated Complete Intersection Singularities (ICIS). We systematically in…

math.AG2023★ 1 cited

Quantum K Whitney relations for partial flag varieties

Wei Gu, Leonardo C. Mihalcea, Eric Sharpe +3

In a recent paper, we stated conjectural presentations for the equivariant quantum K ring of partial flag varieties, motivated by physics considerations. In this companion paper, w…

hep-th2023★ 5 cited

Quantum K theory rings of partial flag manifolds

W. Gu, L. Mihalcea, E. Sharpe +3

In this paper we use three-dimensional gauged linear sigma models to make physical predictions for Whitney-type presentations of equivariant quantum K theory rings of partial flag…