We review recent progress in the understanding of phase transitions and critical
phenomena, obtained by means of numerical simulations of the early dynamic evolution of …

“The career structure and funding of the universities [...] currently strongly discourages
academics and faculties from putting any investment into teaching–there are no career or …

Critical phenomena arise in a wide variety of physical systems. Classi cal examples are the
liquid-vapour critical point or the paramagnetic ferromagnetic transition. Further examples …

We show that a strongly interacting chain of Majorana zero modes exhibits a
supersymmetric quantum critical point corresponding to the c= 7 1 0 tricritical Ising model …

Tensor networks provide a natural language for non-invertible symmetries in general
Hamiltonian lattice models. We use ZX-diagrams, which are tensor network presentations of …

We study a one-dimensional spin-1/2 model with three-spin interactions and a transverse
magnetic field h. The model is known to have a Z 2× Z 2 symmetry and a duality between h …

The Hubbard and spinless fermion chains are paradigms of strongly correlated systems,
very well understood using the Bethe ansatz, density matrix renormalization group (DMRG) …

We present the Bilinear Phase Map (BPM), a concept that extends the Kramers-Wannier
(KW) transformation to investigate unconventional gapped phases, their dualities, and …

We apply a real-space block renormalization group approach to study the critical properties
of the random transverse-field Ising spin chain with multispin interactions. First, we recover …

A four-spin coupling term is introduced to the pseudospin model Hamiltonian to account for
the recently observed first-order phase transition in order-disorder ferroelectrics. The critical …