8 citations · 16 across the 4 of their papers we have counts for
5 papers
The uniqueness of hierarchically extended backward solutions of the Wright-Fisher model
Julian Hofrichter, Tat Dat Tran, Jürgen Jost
The diffusion approximation of the Wright-Fisher model of population genetics leads to partial differentiable equations, the so-called Kolmogorov equations, with an operator that d…
A hierarchical extension scheme for backward solutions of the Wright-Fisher model
Julian Hofrichter, Tat Dat Tran, Jürgen Jost
We develop an iterative global solution scheme for the backward Kolmogorov equation of the diffusion approximation of the Wright-Fisher model of population genetics. That model des…
A hierarchical extension scheme for solutions of the Wright-Fisher model
Julian Hofrichter, Tat Dat Tran, Jürgen Jost
We develop a global and hierarchical scheme for the forward Kolmogorov (Fokker-Planck) equation of the diffusion approximation of the Wright-Fisher model of population genetics. Th…
The evolution of moment generating functions for the Wright Fisher model of population genetics
Tat Dat Tran, Julian Hofrichter, Juergen Jost
We derive and apply a partial differential equation for the moment generating function of the Wright-Fisher model of population genetics.
A general solution of the Wright-Fisher model of random genetic drift
Tat-Dat Tran, Julian Hofrichter, Juergen Jost
We develop a general solution for the Fokker-Planck (Kolomogorov) equation representing the diffusion limit of the Wright-Fisher model of random genetic drift for an arbitrary numb…