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1 lgorithm for Gaussian mixed linear model via Gibbs sampling.
2 sampled from the posterior distribution with Gibbs sampling.
3 ian Markov chain Monte Carlo simulation with Gibbs sampling.
4 or Bayesian inference using Forward-Backward Gibbs sampling.
5 g the algorithmic update-order-invariance of Gibbs sampling.
6 hod called lambda-dynamics with bias-updated Gibbs sampling.
7 le maintaining highly parallelized chromatic Gibbs sampling.
8 to the state-of-the-art, including standard Gibbs sampling.
9 ine factor binding sites by using a Bayesian Gibbs sampling algorithm and an extensive protein locali
15 hain Monte Carlo algorithm that combines the Gibbs sampling algorithm of HapSeq and Metropolis-Hastin
17 coefficients are dealt with by developing a Gibbs sampling algorithm to stochastically search throug
18 xt, Hierarchical Bayesian Modeling using the Gibbs Sampling algorithm was applied to identify the seg
22 single-letter codes and then uses a modified Gibbs-sampling algorithm to define the position specific
23 tools are good at detecting strong signals, Gibbs sampling algorithms give inconsistent results when
25 plied different statistical algorithms (both Gibbs sampling and expectation-maximization) in reconstr
26 ntal framework, we employed a combination of Gibbs sampling and linear regression to build a classifi
27 e Carlo sampling and, in particular, discuss Gibbs sampling and Metropolis random walk algorithms wit
28 portant factors governing the performance of Gibbs sampling and reversible jump for mapping multiple
30 e Carlo algorithm should be more robust than Gibbs sampling approaches to multimodality problems.
34 latory sequence motifs: (i) BioProspector, a Gibbs-sampling-based program for predicting regulatory m
37 ithm called CompareProspector, which extends Gibbs sampling by biasing the search in regions conserve
38 and Markov chain Monte Carlo simulation with Gibbs sampling, calculating pooled odds ratios and assoc
39 of Bayesian variable selection methods using Gibbs sampling can be applied to the composite model spa
41 hen combine the model sampling step with the Gibbs sampling framework for de novo motif discoveries.
44 of the model using Markov Chain Monte Carlo, Gibbs sampling in particular, to simulate parameters fro
50 es; however, given that BayesPrism relies on Gibbs sampling, it is orders of magnitude more computati
53 ethods that could perform the same task, the Gibbs sampling method developed here exceeds their abili
61 biclustering model (BBC), and implemented a Gibbs sampling procedure for its statistical inference.
70 er, it used Bayesian hierarchical model with Gibbs sampling to incorporate binding signals of these r
71 l parameters are estimated iteratively using Gibbs sampling to infer the joint posterior distribution
75 numbers and the convergence efficiencies of Gibbs sampling were calculated and discussed for achievi