#40 · Systems biology
Mutation-selection dynamics localize quasispecies and bias evolution toward flat fitness
Three preprints address how stochastic variation shapes equilibrium distributions in mutation-selection and ecological systems. The first derives a general Hill-number relation for quasispecies localization under Eigen's model, applicable to viral diversity measures. The second shows that fluctuating species interactions displace equilibria, yielding a universal power law with exponent 2 and critical noise scaling as N^-1 in ecological networks. The third finds that mutation-selection dynamics on degenerate fitness manifolds drift toward low-curvature, flat regions in a minimal evolutionary model. The dominant thread is fluctuation-driven redistribution of population or abundance across constrained states. The ecological and evolutionary results address distinct systems and are not unified by a shared derivation in these items.
Preprints
Quasilocalization under coupled mutation-selection dynamics
Derives a general Hill-number relation for quasispecies localization under Eigen's model, applicable to viral diversity measures.
Feasibility as a moving target: Fluctuating species interactions lead to universal power law in equilibrium abundances
Interaction fluctuations displace equilibria, giving a universal power law (exponent 2) and critical noise ~N^-1 in ecological networks.
Evolution on degenerate fitness landscapes is not neutral: curvature drives directional bias
Shows that mutation-selection dynamics on degenerate fitness manifolds drift toward low-curvature, flat regions, using a minimal evolutionary model rather than…
Topic history
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| #40 |