Convergence of adaptive direction sampling
Journal of Multivariate Analysis
An improved acceptance procedure for the hybrid Monte Carlo algorithm
Journal of Computational Physics
A Guide to Monte Carlo Simulations in Statistical Physics
A Guide to Monte Carlo Simulations in Statistical Physics
Monte Carlo Strategies in Scientific Computing
Monte Carlo Strategies in Scientific Computing
On population-based simulation for static inference
Statistics and Computing
Annealing evolutionary stochastic approximation Monte Carlo for global optimization
Statistics and Computing
EvoCOMNET'10 Proceedings of the 2010 international conference on Applications of Evolutionary Computation - Volume Part II
Improved short adjacent repeat identification using three evolutionary Monte Carlo schemes
International Journal of Data Mining and Bioinformatics
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The real-parameter evolutionary Monte Carlo algorithm (EMC) has been proposed as an effective tool both for sampling from high-dimensional distributions and for stochastic optimization (Liang and Wong, 2001). EMC uses a temperature ladder similar to that in parallel tempering (PT; Geyer, 1991). In contrast with PT, EMC allows for crossover moves between parallel and tempered MCMC chains. In the context of EMC, we introduce four new moves, which enhance its efficiency as measured by the effective sample size. Secondly, we introduce a practical strategy for determining the temperature range and placing the temperatures in the ladder used in EMC and PT. Lastly, we prove the validity of the conditional sampling step of the snooker algorithm, a crossover move in EMC, which extends a result of Roberts and Gilks (1994).