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RESEARCH PRODUCT
A GALTON-WATSON BRANCHING PROCESS IN VARYING ENVIRONMENTS WITH ESSENTIALLY CONSTANT OFFSPRING MEANS AND TWO RATES OF GROWTH1
H.-j. SchuhI. M. Macpheesubject
Statistics and ProbabilityCombinatoricsGalton watsonDiscrete mathematicsOffspringSample spaceConstant (mathematics)MathematicsBranching processdescription
Summary A Galton-Watson process in varying environments (Zn), with essentially constant offspring means, i.e. E(Zn)/mnα∈(0, ∞), and exactly two rates of growth is constructed. The underlying sample space Ω can be decomposed into parts A and B such that (Zn)n grows like 2non A and like mnon B (m > 4).
| year | journal | country | edition | language |
|---|---|---|---|---|
| 1983-02-01 | Australian Journal of Statistics |