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Dive into the research topics where Dharmesh Jain is active.

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Featured researches published by Dharmesh Jain.


Journal of High Energy Physics | 2013

Free energy of \( {{\widehat{D}}_n} \) quiver Chern-Simons theories

P. Marcos Crichigno; Christopher P. Herzog; Dharmesh Jain

A bstractWe apply the matrix model of Kapustin, Willett and Yaakov to compute the free energy of


Journal of High Energy Physics | 2016

Semichiral fields on S

Francesco Benini; P. Marcos Crichigno; Dharmesh Jain; Jun Nian

\mathcal{N}=3


Physical Review D | 2013

^{2}

Dharmesh Jain; Warren Siegel

Chern-Simons matter theories with


Journal of High Energy Physics | 2012

and generalized Kähler geometry

P. Marcos Crichigno; Dharmesh Jain

{{\widehat{D}}_n}


Journal of High Energy Physics | 2017

Improved Methods for Hypergraphs

P. Marcos Crichigno; Dharmesh Jain

quivers in the large N limit. We conjecture a general expression for the free energy that is explicitly invariant under Seiberg duality and show that it can be interpreted as a sum over certain graphs known as signed graphs. Through the AdS/CFT correspondence, this leads to a prediction for the volume of certain tri-Sasaki Einstein manifolds. We also study the unfolding procedure, which relates these


Physical Review D | 2012

Darboux Coordinates and Instanton Corrections in Projective Superspace

Dharmesh Jain; Warren Siegel

{{\widehat{D}}_n}


Nuclear Physics | 2018

Non-toric Cones and Chern-Simons Quivers

Chih-Kai Chang; Heng-Yu Chen; Dharmesh Jain; Norton Lee

quivers to


American Journal of Physics | 2007

N=2 Super-Yang-Mills Theory from a Chern-Simons Action

Dharmesh Jain; A. K. Das; Sayan Kar

{{\widehat{A}}_{2n-5 }}


Physical Review D | 2009

Connecting Localization and Wall-Crossing via D-Branes

Dharmesh Jain; Warren Siegel

quivers. Furthermore, we consider the addition of massive fundamental flavor fields, verifying that integrating these out decreases the free energy in accordance with the F-theorem.


Physical Review D | 2011

Path integrals and wavepacket evolution for damped mechanical systems

Dharmesh Jain; Warren Siegel

A bstractWe study a class of two-dimensional N=22

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P. Marcos Crichigno

State University of New York System

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Warren Siegel

State University of New York System

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Yu-tin Huang

National Taiwan University

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Christopher P. Herzog

State University of New York System

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Brian Willett

University of California

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Jun Nian

State University of New York System

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A. K. Das

Indian Institute of Technology Kharagpur

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Sayan Kar

Indian Institute of Technology Kharagpur

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