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20232026
most citedGauge origami and quiver W-algebras

10 citations · 21 across the 19 of their papers we have counts for

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14 papers · 1 filter

hep-th2026

Revisiting three-dimensional GLSMs and K-theoretic I-functions

Taro Kimura, Yinda Li, Xiaohan Yan

We revisit the correspondence between three-dimensional gauged linear sigma models and K-theoretic Gromov-Witten theory. We show that the K-theoretic Hori-Vafa formula for the gras…

hep-th2026

Gauge Origami of the Conifold

Taro Kimura, Go Noshita

We construct gauge-origami systems on the toric Calabi--Yau fourfold from its brane brick model. Brick matchings and phase boundaries determine elemen…

hep-th2026

M2-brane matrix models and Fermi gas on affine ABCD quivers

Taro Kimura, Tomoki Nosaka

We study a new class of M2-brane matrix models associated with affine BC and twisted affine AD quivers. These models exhibit the characteristic scaling of the free energy…

hep-th2026

Wall-crossing of Instantons on the Blow-up

Baptiste Filoche, Stefan Hohenegger, Taro Kimura

We study the instanton counting in four dimensional supersymmetric gauge theories on the blow-up of : we start by formulating the instanton moduli spa…

hep-th2025★ 1 cited

The 4-fold Pandharipande--Thomas vertex and Jeffrey--Kirwan residue

Taro Kimura, Go Noshita

We present a contour integral formalism for computing the K-theoretic equivariant Pandharipande--Thomas (PT) 4-vertex. Within the Jeffrey--Kirwan (JK) residue framework, we show th…

hep-th2025★ 2 cited

Gauge origami and quiver W-algebras IV: Pandharipande--Thomas -characters

Taro Kimura, Go Noshita

We develop a contour integral formalism for computing the K-theoretic equivariant 3-vertex. Within the Jeffrey--Kirwan (JK) residue framework, we show that, by an appropriate choic…

hep-th2024

Surface Defects in -type Little String Theories

Baptiste Filoche, Stefan Hohenegger, Taro Kimura

-type Little String Theories (LSTs) are engineered from parallel M5-branes on a circle , probing a transverse background. Below t…

hep-th2024★ 5 cited

Gauge origami and quiver W-algebras III: Donaldson--Thomas -characters

Taro Kimura, Go Noshita

We further develop the BPS/CFT correspondence between quiver W-algebras/-characters and partition functions of gauge origami. We introduce -characters associated with multi…

hep-th2024

Seiberg-Witten curves of -type Little Strings

Baptiste Filoche, Stefan Hohenegger, Taro Kimura

Little Strings are a type of non-gravitational quantum theories that contain extended degrees of freedom, but behave like ordinary Quantum Field Theories at low energies. A particu…

hep-th2024★ 2 cited

Generalized Calogero-Moser system and supergroup gauge origami

Taro Kimura, Norton Lee

We study the integrability and the Bethe/Gauge correspondence of the Generalized Calogero-Moser system proposed by Berntson, Langmann and Lenells which we call the elliptic quadrup…

hep-th2024★ 1 cited

Gauge origami and quiver W-algebras II: Vertex function and beyond quantum -Langlands correspondence

Taro Kimura, Go Noshita

We continue the study of generalized gauge theory called gauge origami, based on the quantum algebraic approach initiated in [arXiv:2310.08545]. In this article, we in particular e…

hep-th2023

Non-perturbative Symmetries of Little Strings and Affine Quiver Algebras

Baptiste Filoche, Stefan Hohenegger, Taro Kimura

We consider Little String Theories (LSTs) that are engineered by parallel M5-branes probing a transverse geometry. By exploiting a dual description in terms of F…

hep-th2023★ 10 cited

Gauge origami and quiver W-algebras

Taro Kimura, Go Noshita

We explore the quantum algebraic formalism of the gauge origami system in , where D2/D4/D6/D8-branes are present. We demonstrate that the contour integral formulas…

hep-th2023

Band Flattening and Overlap Fermion

Taro Kimura, Masataka Watanabe

We show that, for each symmetry class based on the tenfold way classification, the effective Dirac operator obtained by integrating out the additional bulk direction takes a value…