activity
19942016
most citedQuantum Annealing: A New Method for Minimizing Multidimensional Functions

644 citations · 1.4k across the 27 of their papers we have counts for

collaborators

27 papers

math.PR2016

A large deviations analysis of certain qualitative properties of parallel tempering and infinite swapping algorithms

J. D. Doll, Paul Dupuis, Pierre Nyquist

Parallel tempering, or replica exchange, is a popular method for simulating complex systems. The idea is to run parallel simulations at different temperatures, and at a given swap…

cond-mat.stat-mech2014★ 12 cited

On Performance Measures for Infinite Swapping Monte Carlo Methods

J. D. Doll, Paul Dupuis

We introduce and illustrate a number of performance measures for rare-event sampling methods. These measures are designed to be of use in a variety of expanded ensemble techniques…

cond-mat.stat-mech2012★ 20 cited

Rare-Event Sampling: Occupation-Based Performance Measures for Parallel Tempering and Infinite Swapping Monte Carlo Methods

J. D. Doll, Nuria Plattner, David L. Freeman +2

In the present paper we identify a rigorous property of a number of tempering-based Monte Carlo sampling methods, including parallel tempering as well as partial and infinite swapp…

math.PR2011

On the Infinite Swapping Limit for Parallel Tempering

Paul Dupuis, Yufei Liu, Nuria Plattner +1

Parallel tempering, also known as replica exchange sampling, is an important method for simulating complex systems. In this algorithm simulations are conducted in parallel at a ser…

cond-mat.stat-mech2011★ 55 cited

An Infinite Swapping Approach to the Rare-Event Sampling Problem

Nuria Plattner, J. D. Doll, Paul Dupuis +3

We describe a new approach to the rare-event Monte Carlo sampling problem. This technique utilizes a symmetrization strategy to create probability distributions that are more highl…

physics.comp-ph2010★ 5 cited

Convergence Characteristics of the Cumulant Expansion for Fourier Path Integrals

Sharif D. Kunikeev, David L. Freeman, J. D. Doll

The cumulant representation of the Fourier path integral method is examined to determine the asymptotic convergence characteristics of the imaginary-time density matrix with respec…