Fungi normally do not senesce, but in some species mitochondrial plasmids a
re known to occur that induce senescence. In this paper models for the dyna
mics of a senescence plasmid in a fungal population are developed and analy
sed. In the first model it is assumed that total fungal biomass density is
constant, while in the second model the resource dynamics and its effect on
fungal growth is modelled explicitly. An additional death rate describes t
he effect of the plasmid on the senescent subpopulation. Plasmids can be tr
ansferred to non-senescent fungus. Criteria for the coexistence of the non-
senescent and senescent fungal strains are derived, all of which have a cle
ar biological interpretation. It is shown that coexistence is not possible
in the first model, but is possible in the second model for a large range o
f parameter values. We show that the interplay between resource dynamics, f
ungal growth and plasmid transmission is crucial for coexistence. We develo
p a biological interpretation of how these mechanisms have to interact to p
romote coexistence. A numerical study of the second model further clarifies
the relations between the numerical value of several parameters and coexis
tence of non-senescent and senescent fungal strains.