Polarity-Driven Selective Adsorption of Quercetin on Kaolinite: An Integrated DFT and Monte Carlo Study. [PDF]
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Estimating area under the curve from graph-derived summary data: a systematic comparison of standard and Monte Carlo approaches. [PDF]
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Bayesian estimation of the inverse Exponential Power distribution for COVID-19 case fatality analysis under SDG 3. [PDF]
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Model-based assessment of VRC07-523LS dosing in infants through population pharmacokinetic -pharmacodynamic modelling in adults and infants. [PDF]
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Therapeutic drug monitoring of amikacin in Chinese premature infant: a population pharmacokinetic analysis and dosage optimization. [PDF]
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Marginalized population Monte Carlo
2009 IEEE International Conference on Acoustics, Speech and Signal Processing, 2009Population Monte Carlo is a statistical method that is used for generation of samples approximately from a target distribution. The method is iterative in nature and is based on the principle of importance sampling. In this paper, we show that in problems where some of the parameters are conditionally linear on the remaining parameters, we can improve ...
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Population Monte Carlo schemes with reduced path degeneracy
2017 IEEE 7th International Workshop on Computational Advances in Multi-Sensor Adaptive Processing (CAMSAP), 2017Population Monte Carlo (PMC) algorithms are versatile adaptive tools for approximating moments of complicated distributions. A common problem of PMC algorithms is the so-called path degeneracy; the diversity in the adaptation is endangered due to the ...
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Population Monte Carlo Algorithm in High Dimensions
Methodology and Computing in Applied Probability, 2011For sampling from a multi-dimensional target distribution \(\pi\) , the population Monte Carlo (PMC) algorithm, is an iterative importance sampling such that the updated step is re-sampled from the previous sample by using the importance weight (normalized ratio of the previous importance function valued at the entries of the previous sample) and the ...
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The population Monte Carlo (PMC) algorithm is a popular adaptive importance sampling (AIS) method used for approximate computation of intractable integrals. Over the years, many advances have been made in the theory and implementation of PMC schemes.
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