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20072023
most citedFinding All the Stationary Points of a Potential Energy Landscape via Numerical Polynomial Homotopy Continuation Method

90 citations · 1.1k across the 68 of their papers we have counts for

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Showing 2013Show all

9 papers · 1 filter

hep-lat2013★ 2 cited

Spectral functions of charmonium from 2 flavour anisotropic lattice data

Aoife Kelly, Jon-Ivar Skullerud, Chris Allton +2

The spectral functions of QCD can give us insight into properties of hadrons, and they are useful in probing the QCD vacuum. I will discuss the correlators and spectral functions o…

cond-mat.stat-mech2013★ 13 cited

Potential Energy Landscapes for the 2D XY Model: Minima, Transition States and Pathways

Dhagash Mehta, Ciaran Hughes, Mario Schröck +1

We describe a numerical study of the potential energy landscape for the two-dimensional XY model (with no disorder), considering up to 100 spins and CPU and GPU implementations of…

hep-lat2013★ 2 cited

Eigenvalue spectrum of lattice super Yang-Mills

David J. Weir, Simon Catterall, Dhagash Mehta

We present preliminary results for the eigenvalue spectrum of four-dimensional super Yang-Mills theory on the lattice. In particular, by studying the the spectral dens…

hep-ph2013★ 1 cited

On exact minimization of Higgs potentials

Markos Maniatis, Dhagash Mehta

Minimizing the Higgs potential is an essential task in any model involving Higgs bosons. Exact minimization methods proposed in the literature are based on the polynomial form of t…

cond-mat.stat-mech2013★ 32 cited

Energy Landscape of the Finite-Size Mean-field 3-Spin Spherical Model

Dhagash Mehta, Daniel A. Stariolo, Michael Kastner

We study the 3-spin spherical model with mean-field interactions and Gaussian random couplings. For moderate system sizes of up to 20 spins, we obtain all stationary points of the…

hep-th2013★ 61 cited

Tumbling through a landscape: Evidence of instabilities in high-dimensional moduli spaces

Brian Greene, David Kagan, Ali Masoumi +3

We argue that a generic instability afflicts vacua that arise in theories whose moduli space has large dimension. Specifically, by studying theories with multiple scalar fields we…