Active particles contain internal degrees of freedom with the ability to take in and dissipate
energy and, in the process, execute systematic movement. Examples include all living …

The study of systems with sustained energy uptake and dissipation at the scale of the
constituent particles is an area of central interest in nonequilibrium statistical physics …

We present in detail a Langevin formalism for constructing stochastic dynamical equations
for active-matter systems coupled to a thermal bath. We apply the formalism to clarify issues …

Migration of adhesive cell groups is a fundamental part of wound healing, development and
carcinogenesis. Intense research has been conducted on mechanisms of collective …

Cell migration is essential to living organisms and deregulated in cancer. Single cell's
migration ranges from traction-dependent mesenchymal motility to contractility-driven …

Geometric Brownian motion is an exemplary stochastic processes obeying multiplicative
noise, with widespread applications in several fields, eg, in finance, in physics, and biology …

We study a Langevin equation describing the stochastic motion of a particle in one
dimension with coordinate x, which is simultaneously exposed to a space-dependent friction …

We propose a framework for describing the dynamics associated with the adsorption of
small molecules to liquid–vapor interfaces using an intermediate resolution between …

We formulate a short-time expansion for one-dimensional Fokker-Planck equations with
spatially dependent diffusion coefficients, derived from stochastic processes with Gaussian …

We study stochastic dynamics of a point and extended inclusion within a one-dimensional
confined active viscoelastic gel. We show that the dynamics of a point inclusion can be …