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Related papers: Virasoro Constraint for Uglov Matrix Model

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We study superpotential perturbations of q deformed N=4 Yang-Mills for q a root of unity. This is a special case whose geometry is associated to an orbifold with three lines of codimension two singularities meeting at the origin. We perform…

High Energy Physics - Theory · Physics 2009-11-11 David Berenstein , Samuel Pinansky

The constraints on the minimal supergravity model from the b->s+\gamma decay are studied. A large domain in the parameter space for the model satisfies the CLEO bound, BR(b->s+\gamma)<5.4X10^{-4}. However, the allowed domain is expected to…

High Energy Physics - Phenomenology · Physics 2009-09-25 Jizhi Wu , Richard Arnowitt , Pran Nath

We show that the fermionic matrix model can be realized by $W$-representation. We construct the Virasoro constraints with higher algebraic structures, where the constraint operators obey the Witt algebra and null 3-algebra. The remarkable…

High Energy Physics - Theory · Physics 2021-12-08 Lu-Yao Wang , Rui Wang , Ke Wu , Wei-Zhong Zhao

The orbifold generalization of the partition function, which would describe the gauge theory on the ALE space, is investigated from the combinatorial perspective. It is shown that the root of unity limit of the q-deformed partition function…

High Energy Physics - Theory · Physics 2011-09-13 Taro Kimura

We study the TQFT mapping class group representations for surfaces with boundary associated with the $SU(2)$ gauge group, or equivalently the quantum group $U_q(\Sl(2))$. We show that at a prime root of unity, these representations are all…

Geometric Topology · Mathematics 2018-09-20 Greg Kuperberg , Shuang Ming

We study four-dimensional conformal field theories (CFTs) with an abelian $U(1)$ global symmetry using the conformal bootstrap approach. We obtain numerical bounds on the scaling dimensions of low-lying operators, the stress-tensor central…

High Energy Physics - Theory · Physics 2025-12-25 Denis Karateev , Petr Kravchuk , Andrea Manenti , Marten Reehorst , Alessandro Vichi

Motivated by an influential result of Bourgain and Tzafriri, we consider continuous matrix functions $A:\mathbb{R}\to M_{n\times n}$ and lower $\ell_2$-norm bounds associated with their restriction to certain subspaces. We prove that for…

Functional Analysis · Mathematics 2022-01-14 Adrian Fan , Jack Montemurro , Pavlos Motakis , Naina Praveen , Alyssa Rusonik , Paul Skoufranis , Noam Tobin

We consider unitary Virasoro minimal models on the disk with Cardy boundary conditions and discuss deformations by certain relevant boundary operators, analogous to tachyon condensation in string theory. Concentrating on the least relevant…

High Energy Physics - Theory · Physics 2009-10-31 A. Recknagel , D. Roggenkamp , V. Schomerus

We show that the algebras describing blocks of the category of cuspidal weight (respectively generalized weight) $\mathfrak{sl}_n$-modules are one-parameter (respectively multi-parameter) deformations of certain Brauer tree algebras. We…

Representation Theory · Mathematics 2011-09-08 Volodymyr Mazorchuk , Catharina Stroppel

Entanglement entropy and entanglement spectrum have been widely used to characterize quantum entanglement in extended many-body systems. Given a pure state of the system and a division into regions $A$ and $B$, they can be obtained in terms…

Quantum Physics · Physics 2020-10-23 Qi Hu , Adrian Franco-Rubio , Guifre Vidal

We give a diagrammatic presentation of the category of $\textbf{U}_q(\mathfrak{sl}_2)$-tilting modules $\mathfrak{T}$ for $q$ being a root of unity and introduce a grading on $\mathfrak{T}$. This grading is a "root of unity phenomenon" and…

Quantum Algebra · Mathematics 2017-03-27 Henning Haahr Andersen , Daniel Tubbenhauer

We revisit the Virasoro constraints and explore the relation to the Hirota bilinear equations. We furthermore investigate and provide the solution to non-homogeneous Virasoro constraints, namely those coming from matrix models whose domain…

High Energy Physics - Theory · Physics 2022-02-16 Luca Cassia , Rebecca Lodin , Maxim Zabzine

We consider an orthogonal polynomial formulation of the double scaling limit of multicritical matrix models in the $\beta=1$ Dyson-Wigner class. They capture the physics of 2D quantum gravity coupled to minimal matter on unorientable…

High Energy Physics - Theory · Physics 2024-05-31 Wasif Ahmed , Ashton Lowenstein

Virasoro constraints for orbifold Gromov-Witten theory are described. These constraints are applied to the degree zreo, genus zero orbifold Gromov-Witten potentials of the weighted projective stacks $\mathbb{P}(1,N)$, $\mathbb{P}(1,1,N)$…

Algebraic Geometry · Mathematics 2010-04-09 Yunfeng Jiang , Hsian-Hua Tseng

We study fermionic conformal field theories on surfaces with spin structure in the presence of boundaries, defects, and interfaces. We obtain the relevant crossing relations, taking particular care with parity signs and signs arising from…

High Energy Physics - Theory · Physics 2020-06-24 Ingo Runkel , Gerard M. T. Watts

We consider the partition function for a matrix model with a global unitary invariant energy function. We show that the averages over the partition function of global unitary invariant trace polynomials of the matrix variables are the same…

High Energy Physics - Theory · Physics 2010-04-05 Stephen L. Adler , Lawrence P. Horwitz

We discuss the exclusive radiative decays $B\to K^{*}\gamma$, $B \to\rho\gamma$, and $B\to\omega\gamma$ in QCD factorization within the Standard Model. The analysis is based on the heavy-quark limit of QCD. Our results for these decays are…

High Energy Physics - Phenomenology · Physics 2009-11-10 Stefan W. Bosch , Gerhard Buchalla

Using new explicit formulas for the stationary GW/PT descendent correspondence for nonsingular projective toric 3-folds, we show that the correspondence intertwines the Virasoro constraints in Gromov-Witten theory for stable maps with the…

Algebraic Geometry · Mathematics 2020-08-31 M. Moreira , A. Oblomkov , A. Okounkov , R. Pandharipande

Certain supersymmetric grand unified models predict that the coefficients of the quadratic terms in the MSSM Higgs potential should be degenerate at the GUT scale. We discuss some examples for such models, and we analyse the implications of…

High Energy Physics - Phenomenology · Physics 2014-11-21 Felix Brümmer , Sylvain Fichet , Sabine Kraml , Ritesh K. Singh

In this paper, we follow a Bootstrap-like approach to determine the most restricted form the finiteness constraint $\mathcal{F}(q,g,h,\kappa)$, which relates the four parameters of $\mathcal{N}=1$ Leigh-Strassler (LS) deformed models, by…

High Energy Physics - Theory · Physics 2026-01-07 Lucas S. Sousa
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