Search Results - QUIVER

Quiver algebras and their representations for arbitrary quivers by Wei Li

“…Abstract The quiver Yangians were originally defined for the quiver and superpotential from string theory on general toric Calabi-Yau threefolds, and serve as BPS algebras of these systems. …”
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Quiver subtractions by Santiago Cabrera, Amihay Hanany

“…This is the quiver subtraction. This paper establishes this operation formally and examines some immediate consequences. …”
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Quiver polymerisation by Amihay Hanany, Rudolph Kalveks, Guhesh Kumaran

“…Abstract Two new diagrammatic techniques on 3d N $$ \mathcal{N} $$ = 4 quiver gauge theories, termed chain and cyclic quiver polymerisation are introduced. …”
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Unique quivers(in Ukrainian) by A. V. Zelensky, V. V. Kirichenko

Subjects: “…admissible quiver…”
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Projective representations of quivers by Sangwon Park

“…We prove that P1 →f P2 is a projective representation of a quiver Q=•→• if and only if P1 and P2 are projective left R-modules, f is an injection, and f (P 1)⊂P 2 is a summand. …”
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Quotient quiver subtraction by Amihay Hanany, Rudolph Kalveks, Guhesh Kumaran

“…We develop the diagrammatic technique of quiver subtraction to facilitate the identification and evaluation of the SU(n) hyper-Kähler quotient (HKQ) of the Coulomb branch of a 3d N=4 unitary quiver theory. …”
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Minimally unbalanced quivers by Santiago Cabrera, Amihay Hanany, Anton Zajac

“…Abstract We develop a classification of minimally unbalanced 3d N = 4 $$ \mathcal{N}=4 $$ quiver gauge theories. These gauge theories are important because the isometry group G of their Coulomb branch contains a single factor, which is either a classical or an exceptional Lie group. …”
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Folding orthosymplectic quivers by Antoine Bourget, Julius F. Grimminger, Amihay Hanany, Rudolph Kalveks, Marcus Sperling, Zhenghao Zhong

“…Abstract Folding identical legs of a simply-laced quiver creates a quiver with a non-simply laced edge. …”
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Balanced B and D-type orthosymplectic quivers — magnetic quivers for product theories by Marcus Sperling, Zhenghao Zhong

“…Abstract We investigate orthosymplectic quivers that take the shape of D-type and B-type Dynkin diagrams. …”
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Exponential networks and representations of quivers by Richard Eager, Sam Alexandre Selmani, Johannes Walcher

“…We describe local rules for the three-way junctions of BPS trajectories relative to a particular framing of the curve. We reproduce BPS quivers of local geometries and illustrate the wall-crossing of finite-mass bound states in several new examples. …”
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Tilting Quivers for Hereditary Algebras by Shen Li

Subjects: “…tilting quiver…”
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Quiver subtraction on the Higgs branch by Sam Bennett, Amihay Hanany, Guhesh Kumaran, Chunhao Li, Deshuo Liu, Marcus Sperling

“…This paper classifies all Higgs branch Higgsing patterns for simply-laced unitary quiver gauge theories with eight supercharges (including multiple loops) and introduces a Higgs branch subtraction algorithm. …”
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Quiver CFT at strong coupling by K. Zarembo

“…Abstract The circular Wilson loop in the two-node quiver CFT is computed at large-N and strong ’t Hooft coupling by solving the localization matrix model.…”
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Global orientifolded quivers with inflation by Michele Cicoli, Iñaki García-Etxebarria, Christoph Mayrhofer, Fernando Quevedo, Pramod Shukla, Roberto Valandro

“…We present an explicit Calabi-Yau example where the chiral visible sector lives on a local orientifolded quiver while non-perturbative effects, α′ corrections and a T-brane hidden sector lead to full closed string moduli stabilisation in a de Sitter vacuum. …”
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Quiver tails and brane webs by Sebastián Franco, Diego Rodríguez-Gómez

“…Abstract A new type of quiver theories, denoted twin quivers, was recently introduced for studying 5d SCFTs engineered by webs of 5-branes ending on 7-branes. …”
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Recent results on quiver sheaves by Laudin Andreas, Schmitt Alexander

Subjects: “…quiver…”
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Orthosymplectic quotient quiver subtraction by Sam Bennett, Amihay Hanany, Guhesh Kumaran

“…Abstract The technique of orthosymplectic quotient quiver subtraction is introduced. This involves subtraction of an orthosymplectic quotient quiver from a 3d N $$ \mathcal{N} $$ = 4 orthosymplectic quiver gauge theory which has the effect of gauging subgroups of the IR Coulomb branch global symmetry. …”
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Flat covers of representations of the quiver A∞ by E. Enochs, S. Estrada, J. R. García Rozas, L. Oyonarte

“…Rooted quivers are quivers that do not contain A∞≡⋯→•→• as a subquiver. …”
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Generalised-edged quivers and global forms by Julius F. Grimminger, William Harding, Noppadol Mekareeya

“…Notably, the moduli space of instantons in non-simply laced gauge groups can be understood by means of such quivers. We generalise the notion of non-simply laced unitary quivers to those whose edges carry two labels (p, q), dubbed (p, q)-edged quivers. …”
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Flags of sheaves, quivers and symmetric polynomials by Giulio Bonelli, Nadir Fasola, Alessandro Tanzini

“…We show that stable representations of the quiver provide an ADHM-like construction for such moduli spaces. …”
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