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Numerical sign problem

Known as: Sign problem 
The numerical sign problem in applied mathematics refers to the difficulty of numerically evaluating the integral of a highly oscillatory function of… 
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Papers overview

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2017
2017
Complex weights appear in Physics which are beyond a straightforward importance sampling treatment, as required in Monte Carlo… 
2016
2016
Strong coupling lattice QCD in the dual representation allows to study the full $\mu$-$T$ phase diagram, due to the mildness of… 
2016
2016
The dynamical cluster approximation (DCA) and its DCA$^+$ extension use coarse-graining of the momentum space to reduce the… 
2014
2014
Recently, a new method, based on stochastic integration on the surfaces of steepest descent of the action, was introduced to… 
2014
2014
Effective Polyakov line models, derived from SU(3) gauge-matter systems at finite chemical potential, have a sign problem. In… 
2013
2013
We formulate a model of Nf = 4 flavors of relativistic fermion in 2+1d in the presence of a chemical potential µ coupled to two… 
Review
2013
Review
2013
Lattice simulations currently present the only way to access nonperturbative data in strongly coupled theories from a first… 
2013
2013
We propose a new algorithm based on the Metropolis sampling method to perform Monte Carlo integration for path integrals in the… 
2009
2009
A central mystery in quantum condensed matter physics is the zero temperature quantum phase transition between strongly… 
Highly Cited
2007
Highly Cited
2007
We explore the highly non-perturbative hot region of the QCD phase diagram close to Tc by use of an imaginary chemical potential…