35 citations · 131 across the 12 of their papers we have counts for
12 papers
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…
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…
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…
Gauge Origami and BPS/CFT correspondence
Go Noshita
Gauge origami is a generalized supersymmetric gauge theory defined on several intersecting space-time components. It provides a systematic way to consider generalizations of instan…
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…
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…
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…
Quantum toroidal algebras and solvable structures in gauge/string theory
Yutaka Matsuo, Satoshi Nawata, Go Noshita +1
This is a review article on the quantum toroidal algebras, focusing on their roles in various solvable structures of 2d conformal field theory, supersymmetric gauge theory, and str…
5d AGT correspondence of supergroup gauge theories from quantum toroidal
Go Noshita
We discuss the 5d AGT correspondence of supergroup gauge theories with A-type supergroups. We introduce two intertwiners called positive and negative intertwiners to compute the in…
Shifted Quiver Quantum Toroidal Algebra and Subcrystal Representations
Go Noshita, Akimi Watanabe
Recently, new classes of infinite-dimensional algebras, quiver Yangian (QY) and shifted QY, were introduced, and they act on BPS states for non-compact toric Calabi-Yau threefolds.…
A Note on Quiver Quantum Toroidal Algebra
Go Noshita, Akimi Watanabe
Recently, Li and Yamazaki proposed a new class of infinite-dimensional algebras, quiver Yangian, which generalizes the affine Yangian . The characteristic featur…
-Deformation of Corner Vertex Operator Algebras by Miura Transformation
Koichi Harada, Yutaka Matsuo, Go Noshita +1
Recently, Gaiotto and Rapcak proposed a generalization of algebra by considering the symmetry at the corner of the brane intersection (corner vertex operator algebra). The al…