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Georgy P Karev

Showing results (1-10 of 17) with videos related to

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Mathematical Biosciences|September 30, 2014
Non-linearity and heterogeneity in modeling of population dynamicsGeorgy P Karev
Mathematical Biosciences|July 28, 2019
How trait distributions evolve in populations with parametric heterogeneityGeorgy P Karev, Artem S Novozhilov
Biology Direct|August 14, 2013
Parabolic replicator dynamics and the principle of minimum Tsallis information gainGeorgy P Karev, Eugene V Koonin
Nature|November 15, 2002
The structure of the protein universe and genome evolutionEugene V Koonin, Yuri I Wolf, Georgy P Karev
Mathematical Biosciences|December 19, 2006
Population models with singular equilibriumFaina S Berezovskaya, Artem S Novozhilov, Georgy P Karev
Bioinformatics (Oxford, England)|October 14, 2003
Simple stochastic birth and death models of genome evolution: was there enough time for us to evolve?Georgy P Karev, Yuri I Wolf, Eugene V Koonin
Molecular Biology and Evolution|May 20, 2005
Mathematical modeling of evolution of horizontally transferred genesArtem S Novozhilov, Georgy P Karev, Eugene V Koonin
Briefings in Bioinformatics|June 10, 2006
Biological applications of the theory of birth-and-death processesArtem S Novozhilov, Georgy P Karev, Eugene V Koonin
Biology Direct|October 5, 2006
Mathematical modeling of tumor therapy with oncolytic viruses: effects of parametric heterogeneity on cell dynamicsGeorgy P Karev, Artem S Novozhilov, Eugene V Koonin
Bioinformatics (Oxford, England)|November 25, 2005
Modeling genome evolution with a diffusion approximation of a birth-and-death processGeorgy P Karev, Faina S Berezovskaya, Eugene V Koonin
Pageof 2

Showing results (1-10 of 17) with videos related to

Sort By:
Pageof 2
Mathematical Biosciences|September 30, 2014
Non-linearity and heterogeneity in modeling of population dynamicsGeorgy P Karev
Mathematical Biosciences|July 28, 2019
How trait distributions evolve in populations with parametric heterogeneityGeorgy P Karev, Artem S Novozhilov
Biology Direct|August 14, 2013
Parabolic replicator dynamics and the principle of minimum Tsallis information gainGeorgy P Karev, Eugene V Koonin
Nature|November 15, 2002
The structure of the protein universe and genome evolutionEugene V Koonin, Yuri I Wolf, Georgy P Karev
Mathematical Biosciences|December 19, 2006
Population models with singular equilibriumFaina S Berezovskaya, Artem S Novozhilov, Georgy P Karev
Bioinformatics (Oxford, England)|October 14, 2003
Simple stochastic birth and death models of genome evolution: was there enough time for us to evolve?Georgy P Karev, Yuri I Wolf, Eugene V Koonin
Molecular Biology and Evolution|May 20, 2005
Mathematical modeling of evolution of horizontally transferred genesArtem S Novozhilov, Georgy P Karev, Eugene V Koonin
Briefings in Bioinformatics|June 10, 2006
Biological applications of the theory of birth-and-death processesArtem S Novozhilov, Georgy P Karev, Eugene V Koonin
Biology Direct|October 5, 2006
Mathematical modeling of tumor therapy with oncolytic viruses: effects of parametric heterogeneity on cell dynamicsGeorgy P Karev, Artem S Novozhilov, Eugene V Koonin
Bioinformatics (Oxford, England)|November 25, 2005
Modeling genome evolution with a diffusion approximation of a birth-and-death processGeorgy P Karev, Faina S Berezovskaya, Eugene V Koonin
Pageof 2