activity
19992025
most citedNonabelian Superconductors: Vortices and Confinement in SQCD

415 citations · 2.6k across the 142 of their papers we have counts for

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Showing 2007Show all

7 papers · 1 filter

hep-th2007★ 118 cited

The Black Di-Ring: An Inverse Scattering Construction

Jarah Evslin, Chethan Krishnan

We use the inverse scattering method (ISM) to derive concentric non-supersymmetric black rings. The approach used here is fully five-dimensional, and has the modest advantage that…

hep-th2007★ 15 cited

Cascading Quivers from Decaying D-branes

Jarah Evslin, Chethan Krishnan, Stanislav Kuperstein

We use an argument analogous to that of Kachru, Pearson and Verlinde to argue that cascades in L^{a,b,c} quiver gauge theories always preserve the form of the quiver, and that all…

hep-th2007★ 106 cited

On the moduli space of semilocal strings and lumps

Minoru Eto, Jarah Evslin, Kenichi Konishi +5

We study BPS non-abelian semilocal vortices in U(Nc) gauge theory with Nf flavors, Nf > Nc, in the Higgs phase. The moduli space for arbitrary winding number is described using the…

cond-mat.stat-mech2007★ 1 cited

Minimum Rate of Dissipation Principle and Linear Corrections to the Onsager Matrix

Jarah Evslin, Giorgio Sonnino

The Minimum Rate of Dissipation Principle (MRDP) affirms that, for time-independent boundary conditions, a thermodynamic system evolves towards a steady-state with the least possib…

hep-th2007★ 49 cited

D-brane networks in flux vacua, generalized cycles and calibrations

Jarah Evslin, Luca Martucci

We consider chains of generalized submanifolds, as defined by Gualtieri in the context of generalized complex geometry, and define a boundary operator that acts on them. This allow…

hep-th2007★ 2 cited

Puffed Noncommutative Nonabelian Vortices

Nazim Bouatta, Jarah Evslin, Carlo Maccaferri

We present new solutions of noncommutative gauge theories in which coincident unstable vortices expand into unstable circular shells. As the theories are noncommutative, the naive…

hep-th2007★ 16 cited

Trivializing and Orbifolding the Conifold's Base

Jarah Evslin, Stanislav Kuperstein

The conifold is a cone over the space T^11, which is known to be topologically S^2xS^3. The coordinates used in the literature describe a sphere-bundle which can be proven to be to…