99 citations · 242 across the 14 of their papers we have counts for
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Gauged (2,2) Sigma Models and Generalized Kahler Geometry
Willie Merrell, Leopoldo A. Pando Zayas, Diana Vaman
We gauge the (2,2) supersymmetric non-linear sigma model whose target space has bihermitian structure (g, B, J_{\pm}) with noncommuting complex structures. The bihermitian geometry…
A Geometric Action for the Courant Bracket
Xiaolong Liu, Leopoldo A. Pando Zayas, V. G. J. Rodgers +1
An important operation in generalized complex geometry is the Courant bracket which extends the Lie bracket that acts only on vectors to a pair given by a vector and a p-form. We e…
Black Holes with Varying Flux: A Numerical Approach
Leopoldo A. Pando Zayas, Cesar A. Terrero-Escalante
We present a numerical study of type IIB supergravity solutions with varying Ramond-Ramond flux. We construct solutions that have a regular horizon and contain nontrivial five- and…
Finite Heisenbeg Groups and Seiberg Dualities in Quiver Gauge Theories
Benjamin A. Burrington, James T. Liu, Manavendra Mahato +1
A large class of quiver gauge theories admits the action of finite Heisenberg groups of the form Heis(Z_q x Z_q). This Heisenberg group is generated by a manifest Z_q shift symmetr…
Central Extensions of Finite Heisenberg Groups in Cascading Quiver Gauge Theories
Benjamin A. Burrington, James T. Liu, Leopoldo A. Pando Zayas
Many conformal quiver gauge theories admit nonconformal generalizations. These generalizations change the rank of some of the gauge groups in a consistent way, inducing a running i…
Finite Heisenberg Groups in Quiver Gauge Theories
Benjamin A. Burrington, James T. Liu, Leopoldo A. Pando Zayas
We show by direct construction that a large class of quiver gauge theories admits actions of finite Heisenberg groups. We consider various quiver gauge theories that arise as AdS/C…