P. Lecheminant

works on

coupled Ising chains 1 matrix product states 1 quantum phase transitions 1 renormalization group 1 SO(N) spin chains 1 symmetry-protected topological phases 1

From the 1 of 3 linked papers with an AI index.

collaborators

3 papers

cond-mat.str-el2026

Phase transitions in coupled Ising chains and SO( $N$ )-symmetric spin chains

Yohei Fuji, Sylvain Capponi, Lukas Devos +1

The paper studies quantum phase transitions in a one‑dimensional system made of multiple coupled Ising chains, showing that for two or three chains the transition is continuous (Is…

cond-mat.str-el2026

Loop-current orderings in SU( $N$ ) two-leg fermionic ladder through duality symmetries

M. Habchy, F. Rose, P. Lecheminant

We investigate the formation of loop-current ordered phases in half-filled SU( $N$ ) two-leg fermionic ladders. Using a low-energy approach, we uncover the existence of non-perturbat…

cond-mat.str-el2025

Infrared properties of two-dimensional $SU (N) / H$ nonlinear $I ¨ $ models at nonzero $I^¸$ angles

Philippe Lecheminant, Yuya Tanizaki, Keisuke Totsuka

A general strategy is proposed to explore the low-energy properties of two-dimensional nonlinear $I ¨ $ models with $I^¸$ terms. We demonstrate its application to nonlinear $I ¨ $ model…

Phase transitions in coupled Ising chains and SO(N)-symmetric spin chains

Loop-current orderings in SU(N) two-leg fermionic ladder through duality symmetries

Infrared properties of two-dimensional SU(N)/H nonlinear I¨ models at nonzero I^¸ angles

Phase transitions in coupled Ising chains and SO( $N$ )-symmetric spin chains

Loop-current orderings in SU( $N$ ) two-leg fermionic ladder through duality symmetries

Infrared properties of two-dimensional $SU (N) / H$ nonlinear $I ¨ $ models at nonzero $I^¸$ angles