In this review recent investigations are summarized of many-body quantum systems with
long-range interactions, which are currently realized in Rydberg atom arrays, dipolar …

Abstract Domain walls in magnets, vortex lattices in superconductors, contact lines at
depinning, and many other systems can be modeled as an elastic system subject to …

By the Parisi-Sourlas conjecture, the critical point of a theory with random field (RF) disorder
is described by a supersymmeric (SUSY) conformal field theory (CFT), related to ad-2 …

A bstract Quenched disorder is very important but notoriously hard. In 1979, Parisi and
Sourlas proposed an interesting and powerful conjecture about the infrared fixed points with …

Quantum annealers are commercial devices that aim to solve very hard computational
problems, typically those involving spin glasses,. Just as in metallurgic annealing, in which a …

We analyze the renormalization group (RG) flows of two effective Lagrangians, one for
measurement-induced transitions of monitored quantum systems and one for entanglement …

Finite-size scaling above the upper critical dimension is a long-standing puzzle in the field of
statistical physics. Even for pure systems various scaling theories have been suggested …

We review the theoretical description of the random field Ising and O (N) models obtained
from the functional renormalization group, either in its nonperturbative implementation or, in …

A bstract We use the RG framework set up in [1] to explore the ϕ 3 theory with a random field
interaction. According to the Parisi-Sourlas conjecture this theory admits a fixed point with …

A bstract We revisit perturbative RG analysis in the replicated Landau-Ginzburg description
of the Random Field Ising Model near the upper critical dimension 6. Working in a field basis …