Extreme value statistics (EVS) concerns the study of the statistics of the maximum or the
minimum of a set of random variables. This is an important problem for any time-series and …

Since their inception about a decade ago, dynamic networks which adapt to the state of the
nodes have attracted much attention. One simple case of such an adaptive dynamics is a …

We consider the random transverse-field Ising model in d= 3 dimensions with long-range
ferromagnetic interactions which decay as a power α> d with the distance. Using a variant of …

We modify the kinetic Ising model with Metropolis dynamics, allowing each spin to interact
only with q spins randomly chosen from the whole system, which corresponds to the …

Mixed-order phase transitions display a discontinuity in the order parameter like first-order
transitions yet feature critical behavior like second-order transitions. Such transitions have …

We study extreme-value statistics for spatially extended models exhibiting mixed-order
phase transitions (MOT). These are phase transitions that exhibit features common to both …

We investigate extreme value theory for physical systems with a global conservation law
which describes renewal processes, mass transport models, and long-range interacting spin …

The antiferromagnetic quantum Ising chain has a quantum critical point which belongs to the
universality class of the transverse Ising model (TIM). When a longitudinal field (h) is …

We study the probability distribution P of the sum of a large number of non-identically
distributed random variables n m. Condensation of fluctuations, the phenomenon whereby …

The q-state Potts chain with ferromagnetic couplings, J= 1, in the presence of a transverse
field Γ has a quantum phase transition at Γ/q= 1, which is continuous for q≤ 4 and of first …