80th jubilee of Professor Nikolay Yanev

Cites Work

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Branching stochastic processes with immigration in analysis of renewing cell populations
Age and residual lifetime distributions for branching processes
Stochastic modeling of stress erythropoiesis using a two-type age-dependent branching process with immigration
Relative frequencies in multitype branching processes
Critical branching processes with nonhomogeneous migration
On the distribution of marks over a proliferating cell population obeying the Bellman-Harris branching process
Statistical inference for branching processes with an increasing random number of ancestors
Central limit theorem for martingales in BGWR branching processes with some statistical applications
Branching process modelling of COVID-19 pandemic including immunity and vaccination
A test of homogeneity for age-dependent branching processes with immigration
Critical randomly indexed branching processes
Limiting Distributions for Multitype Branching Processes
Critical Bellman–Harris branching processes with infinite variance allowing state-dependent immigration
A Critical Branching Process with Stationary-Limiting Distribution
Supercritical Sevastyanov Branching Processes with Non-homogeneous Poisson Immigration
Critical Galton–Watson processes by decreasing state-dependent immigration
Continuous-time branching processes with decreasing state-dependent immigration
Bellman–Harris branching processes with state-dependent immigration
On the Statistics of Branching Processes
Limit theorems and estimation theory for branching processes with an increasing random number of ancestors
Asymptotic Behavior of Cell Populations Described by Two-Type Reducible Age-Dependent Branching Processes With Non-Homogeneous Immigration
Subcritical Sevastyanov branching processes with nonhomogeneous Poisson immigration
Poisson random measures and critical Sevastyanov branching processes
Controlled branching processes with continuous time
Multitype branching processes with inhomogeneous Poisson immigration
Branching Processes as Models of Progenitor Cell Populations and Estimation of the Offspring Distributions

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