A mathematical framework for predicting lifestyles of viral pathogens
Alexander Lange

TL;DR
This paper introduces a mathematical framework that models the evolutionary strategies and lifestyles of viral pathogens by analyzing key parameters like contact rate, infectiousness, and immunity, covering diverse virus types.
Contribution
It extends previous models by explicitly connecting intra- and inter-host dynamics into a unified framework for various viral pathogens.
Findings
Identifies local maxima of pathogen fitness landscapes.
Models include differential equations, agent-based simulations, and network analysis.
Provides insights into viral evolution and transmission strategies.
Abstract
Despite being similar in structure, functioning, and size viral pathogens enjoy very different mostly well-defined ways of life. They occupy their hosts for a few days (influenza), for a few weeks (measles), or even lifelong (HCV), which manifests in acute or chronic infections. The various transmission routes (airborne, via direct contact, etc.), degrees of infectiousness (referring to the load required for transmission), antigenic variation/immune escape and virulence define further pathogenic lifestyles. To survive pathogens must infect new hosts; the success determines their fitness. Infection happens with a certain likelihood during contact of hosts, where contact can also be mediated by vectors. Besides structural aspects of the host-contact network, three parameters/concepts appear to be key: the contact rate and the infectiousness during contact, which encode the mode of…
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