Logarithmic conformal field theories (LCFT) play a key role, for instance, in the description of
critical geometrical problems (percolation, self-avoiding walks, etc), or of critical points in …

Measurement-induced phase transitions (MIPTs) are known to be described by nonunitary
conformal field theories (CFTs) whose precise nature remains unknown. Most physical …

In previous work with Scullard, we have defined a graph polynomial PB (q, T) that gives
access to the critical temperature T c of the q-state Potts model defined on a general two …

The asymmetric simple exclusion process with open boundaries, which is a very simple
model of out-of-equilibrium statistical physics, is known to be integrable. In particular, its …

The scaling behavior of the entanglement entropy in the two-dimensional random transverse
field Ising model is numerically studied through the strong disordered renormalization group …

The interest in Logarithmic Conformal Field Theories (LCFTs) has been growing over the
last few years thanks to recent developments coming from various approaches. A …

A good understanding of conformal field theory (CFT) at c= 0 is vital to the physics of
disordered systems, as well as geometrical problems such as polymers and percolation …

Work of the last few years has shown that the key algebraic features of Logarithmic
Conformal Field Theories (LCFTs) are already present in some finite lattice systems (such as …

The application of methods of quantum field theory to problems of statistical mechanics can
in some sense be traced back to Onsager's 1944 solution [1] of the two-dimensional Ising …

A bstract We introduce new\({U} _ {\mathfrak {q}}{\mathfrak {sl}} _2\)-invariant boundary
conditions for the open XXZ spin chain. For generic values of\(\mathfrak {q}\) we couple the …