PyDREAM: high-dimensional parameter inference for biological models in python
暂无分享,去创建一个
[1] Jasper A. Vrugt,et al. High‐dimensional posterior exploration of hydrologic models using multiple‐try DREAM(ZS) and high‐performance computing , 2012 .
[2] Haluk Resat,et al. Integrated experimental and model-based analysis reveals the spatial aspects of EGFR activation dynamics. , 2012, Molecular bioSystems.
[3] Jeremy L. Muhlich,et al. Properties of cell death models calibrated and compared using Bayesian approaches , 2013, Molecular systems biology.
[4] Permalink. Markov chain Monte Carlo simulation using the DREAM software package: Theory, concepts, and MATLAB implementation , 2015 .
[5] Kevin A Janes,et al. Models of signalling networks – what cell biologists can gain from them and give to them , 2013, Journal of Cell Science.
[6] Christophe Andrieu,et al. A tutorial on adaptive MCMC , 2008, Stat. Comput..
[7] Eric Jones,et al. SciPy: Open Source Scientific Tools for Python , 2001 .
[8] Eric J. Deeds,et al. Machines vs. Ensembles: Effective MAPK Signaling through Heterogeneous Sets of Protein Complexes , 2013, PLoS Comput. Biol..
[9] K. Koch. Introduction to Bayesian Statistics , 2007 .
[10] William S. Hlavacek,et al. BioNetFit: a fitting tool compatible with BioNetGen, NFsim and distributed computing environments , 2016, Bioinform..
[11] Jeff Reese,et al. Competition and allostery govern substrate selectivity of cyclooxygenase-2 , 2015, Proceedings of the National Academy of Sciences.
[12] V. Climenhaga. Markov chains and mixing times , 2013 .
[13] J. Vrugt,et al. A formal likelihood function for parameter and predictive inference of hydrologic models with correlated, heteroscedastic, and non‐Gaussian errors , 2010 .
[14] R. Storn,et al. Differential Evolution: A Practical Approach to Global Optimization (Natural Computing Series) , 2005 .
[15] Roland Eils,et al. Dynamics within the CD95 death-inducing signaling complex decide life and death of cells , 2010, Molecular systems biology.
[16] Michael W Deem,et al. Parallel tempering: theory, applications, and new perspectives. , 2005, Physical chemistry chemical physics : PCCP.
[17] Rainer Storn,et al. Differential Evolution – A Simple and Efficient Heuristic for global Optimization over Continuous Spaces , 1997, J. Glob. Optim..
[18] Jasper A. Vrugt,et al. Markov chain Monte Carlo simulation using the DREAM software package: Theory, concepts, and MATLAB implementation , 2016, Environ. Model. Softw..
[19] K. S. Brown,et al. Statistical mechanical approaches to models with many poorly known parameters. , 2003, Physical review. E, Statistical, nonlinear, and soft matter physics.
[20] Cajo J. F. ter Braak,et al. Differential Evolution Markov Chain with snooker updater and fewer chains , 2008, Stat. Comput..
[21] H. Rix,et al. THE SPATIAL STRUCTURE OF MONO-ABUNDANCE SUB-POPULATIONS OF THE MILKY WAY DISK , 2011, 1111.1724.
[22] Lily A. Chylek,et al. Modeling for (physical) biologists: an introduction to the rule-based approach , 2015, Physical biology.
[23] Carlos F. Lopez,et al. Programming biological models in Python using PySB , 2013, Molecular systems biology.
[24] Jun S. Liu,et al. The Multiple-Try Method and Local Optimization in Metropolis Sampling , 2000 .
[25] D. Higdon,et al. Accelerating Markov Chain Monte Carlo Simulation by Differential Evolution with Self-Adaptive Randomized Subspace Sampling , 2009 .
[26] David J. Klinke,et al. An empirical Bayesian approach for model-based inference of cellular signaling networks , 2009, BMC Bioinformatics.
[27] William M. Bolstad,et al. Introduction to Bayesian Statistics, Third Edition , 2016 .
[28] Cajo J. F. ter Braak,et al. A Markov Chain Monte Carlo version of the genetic algorithm Differential Evolution: easy Bayesian computing for real parameter spaces , 2006, Stat. Comput..