Statistical mechanics and thermodynamics of viral evolution
Barbara A. Jones, Justin Lessler, Simone Bianco, James H. Kaufman

TL;DR
This paper applies statistical mechanics to model viral evolution, revealing phase transitions and thermodynamic properties that could inform understanding of immune escape and pathogen emergence.
Contribution
It introduces a thermodynamic framework for viral evolution, identifying phase transitions and universal behaviors in viral genetic strategies.
Findings
Discovered a phase transition between normal and disordered viral states.
Established a linear relationship between system temperature and effective temperature.
Found a universal curve relating the order parameter to viral evolvability.
Abstract
This paper analyzes a simplified model of viral infection and evolution using the 'grand canonical ensemble' and formalisms from statistical mechanics and thermodynamics to enumerate all possible viruses and to derive thermodynamic variables for the system. We model the infection process as a series of energy barriers determined by the genetic states of the virus and host as a function of immune response and system temperature. We find a phase transition between a positive temperature regime of normal replication and a negative temperature 'disordered' phase of the virus. These phases define different regimes in which different genetic strategies are favored. Perhaps most importantly, it demonstrates that the system has a real thermodynamic temperature. For normal replication, this temperature is linearly related to effective temperature. The strength of immune response rescales…
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