József Garay

This paper uses a mathematical model to show that reduced inhibition and strong metabolic activity can stabilize ectosymbiosis between microbes, supporting the idea that syntrophy can lead to physical integration.

This paper uses a mathematical model to show how metabolic self-inhibition can drive the evolution of physical integration between microbial partners.

The paper establishes conditions for allele fixation using the Price equation and genotype dynamics, showing equivalence between certain monotonicity conditions and implications for homozygote fixation.

The paper analyzes genotype dynamics in sibling interactions using game theory, showing conditions for cooperation and defection fixation in Mendelian populations.

The paper analyzes the evolutionary stability of altruism in sibling interactions under starvation, showing that Hamilton's rule is sufficient for altruism but not necessary for its stability.