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Non-perturbative Renormalization Group Approach to Some Out-of-Equilibrium Systems - Diffusive Epidemic Process and Fully Developed Turbulence (Hardcover, 1st ed. 2020)
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Non-perturbative Renormalization Group Approach to Some Out-of-Equilibrium Systems - Diffusive Epidemic Process and Fully Developed Turbulence (Hardcover, 1st ed. 2020)
Series: Springer Theses
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This thesis presents the application of non-perturbative, or
functional, renormalization group to study the physics of critical
stationary states in systems out-of-equilibrium. Two different
systems are thereby studied. The first system is the diffusive
epidemic process, a stochastic process which models the propagation
of an epidemic within a population. This model exhibits a phase
transition peculiar to out-of-equilibrium, between a stationary
state where the epidemic is extinct and one where it survives. The
present study helps to clarify subtle issues about the underlying
symmetries of this process and the possible universality classes of
its phase transition. The second system is fully developed
homogeneous isotropic and incompressible turbulence. The stationary
state of this driven-dissipative system shows an energy cascade
whose phenomenology is complex, with partial scale-invariance,
intertwined with what is called intermittency. In this work,
analytical expressions for the space-time dependence of multi-point
correlation functions of the turbulent state in 2- and 3-D are
derived. This result is noteworthy in that it does not rely on
phenomenological input except from the Navier-Stokes equation and
that it becomes exact in the physically relevant limit of large
wave-numbers. The obtained correlation functions show how scale
invariance is broken in a subtle way, related to intermittency
corrections.
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