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20212025
most citedQuantum K theory rings of partial flag manifolds

5 citations · 8 across the 6 of their papers we have counts for

collaborators

6 papers

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…

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

Quantum K-theory of IG(2, 2n)

Vladimiro Benedetti, Nicolas Perrin, Weihong Xu

We prove that the Schubert structure constants of the quantum K-theory rings of symplectic Grassmannians of lines have signs that alternate with codimension and vanish for degrees…

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…

math.CO2021

Quantum K-theory Chevalley formulas in the parabolic case

Takafumi Kouno, Cristian Lenart, Satoshi Naito +3

We derive cancellation-free Chevalley-type multiplication formulas in the T-equivariant quantum K-theory of Grassmannians of type A and C, and also those of two-step flag manifolds…