Department ofPhysics of Complex Systems
Theory & Chaos

Prof. Oren Raz

How systems relax, heat, and respond when driven far from equilibrium — and where intuition quietly breaks down

01 / Research

Research

The group studies the statistical mechanics of systems pushed away from thermal equilibrium, where the familiar guarantees of equilibrium thermodynamics no longer hold. A central thread is the dynamics of relaxation: how a system in contact with a thermal bath approaches its steady state, and why that approach can be sharply counterintuitive. The anomalous, or Mpemba, effect — in which a hotter system can cool faster than a colder one, and its heating-side analogues — serves as a concrete probe for the structure of relaxation in Markovian and stochastic thermodynamic models.

A second focus is periodically driven systems, where external time-dependent forcing competes with relaxation toward a bath. The group asks when such driving produces a genuine non-equilibrium steady state, how that state differs from an equilibrium one, and what general bounds constrain the work, dissipation, and response. This work connects to broader questions in stochastic thermodynamics — fluctuation relations, thermodynamic inequalities, and the cost of control — and matters because most physical, chemical, and biological processes operate out of equilibrium, where a predictive theory is still being assembled.

Stochastic thermodynamicsMarkov-jump and master-equation modelsFokker-Planck analysisSpectral / eigenvalue methodsNumerical simulationAnalytic non-equilibrium theory
Anomalous heating and coolingCharacterizing when and why the Mpemba effect and its heating-side counterparts arise in stochastic and Markovian relaxation dynamics.
Periodically driven steady statesUnderstanding how time-periodic forcing competes with thermal relaxation to produce non-equilibrium steady states distinct from equilibrium.
Stochastic thermodynamicsDeriving fluctuation relations and thermodynamic bounds on work, heat, and dissipation for small driven systems.
Relaxation and timescalesAnalyzing the spectral structure of relaxation operators to predict approach to steady state and exponential speedups.
Optimal control and dissipationIdentifying protocols that minimize work or entropy production when steering a system between states in finite time.
02 / People

Group members

Principal investigatorProf. Oren Raz
Early-career scientistsPostdoctoral researchers
Doctoral researchersPhD students
Master's researchersMSc students

The named roster for each group is generated from the People directory, filtered by this group.

03 / Output

Selected publications

View publications
Design