Results 41 to 50 of about 146 (118)
Non-linear martingale problems in the McKean-Vlasov sense for superprocesses are studied. The stochastic calculus on historical trees is used in order to show that there is a unique solution of the non-linear martingale problems under Lipschitz ...
L. Overbeck
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Time to Extinction in Branching Processes and its Application in Epidemiology [PDF]
2010 Mathematics Subject Classification: Primary 60J80; Secondary 92D30.The contemporary state of the theory of branching processes implies their application to any abstract population where individuals produce a set of new individuals.
Slavtchova-Bojkova, M.
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The speed of invasion in an advancing population. [PDF]
Bovier A, Hartung L.
europepmc +1 more source
Subcritical Randomly Indexed Branching Processes [PDF]
2000 Mathematics Subject Classification: 60J80, 62P05.The paper continues the study of the randomly indexed branching processes in the subcritical case.
V. Mitov, Kosto, K. Mitov, Georgi
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A super-Brownian motion with a locally infinite catalytic mass [PDF]
A super-Brownian motion X in IR with "hyperbolic" branching rate %2(b) = 1=b 2 , b 2 IR; is constructed, which symbolically could be described by the formal stochastic equation dX t = 1 2 \DeltaX t dt + p 2%2X t dW t ; t ?
Carl Mueller +3 more
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Haldane's formula in Cannings models: the case of moderately strong selection. [PDF]
Boenkost F +3 more
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On the tail of the branching random walk local time. [PDF]
Angel O, Hutchcroft T, Járai A.
europepmc +1 more source
Some Probabilistic Results in a Bisexual Branching Process with Immigration [PDF]
2000 Mathematics Subject Classification: 60J80.A bisexual branching process with immigration of females and males is introduced. It is allowed, in each generation, that the mating function and the probability distributions associated to the offspring and
Ramos, A., Molina, M., del Puerto, I.
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Recent Results for Supercritical Controlled Branching Processes with Control Random Functions [PDF]
2000 Mathematics Subject Classification: 60J80, 60F05In this paper we are concerned with the controlled branching processes with random control function.
Molina, Manuel +2 more
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From individual-based epidemic models to McKendrick-von Foerster PDEs: a guide to modeling and inferring COVID-19 dynamics. [PDF]
Foutel-Rodier F +11 more
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