The renormalization group is a key set of ideas and quantitative tools of statistical physics
that allow for the calculation of universal quantities that encompass the behaviour of different …

Many living and complex systems exhibit second-order emergent dynamics. Limited
experimental access to the configurational degrees of freedom results in data that appear to …

We study the critical behavior of a model with nondissipative couplings aimed at describing
the collective behavior of natural swarms, using the dynamical renormalization group under …

A well-established numerical technique to study the dynamics of spin systems in which
symmetries and conservation laws play an important role is to microcanonically integrate …

We study the crossover between equilibrium and off-equilibrium dynamical universality
classes in the Vicsek model near its ordering transition. Starting from the incompressible …

We put forward a general field theory for nearly flat fluid membranes with embedded
activators and analyze their critical properties using renormalization group techniques …

The recent inflow of empirical data about the collective behaviour of strongly correlated
biological systems has brought field theory and the renormalization group into the …

Multiscale modeling of complex systems is crucial for understanding their intricacies. In
recent years, data-driven multiscale modeling has emerged as a promising approach to …

Experiments on bird flocks and midge swarms reveal that these natural systems are well
described by an active theory in which conservation laws play a crucial role. By building a …

We propose an extension to the inertial spin model (ISM) of flocking and swarming. The
model has been introduced to explain certain dynamic features of swarming (second sound …