collaborators

8 papers

nlin.SI2026

Symmetries of the Generalized Yang--Baxter Equations

Pramod Padmanabhan, Somnath Maity, Akash Sinha +1

The generalized Yang-Baxter equations are multi-site versions of the standard Yang-Baxter equation. When spectral parameters are included, such equations are expected to lead to in…

quant-ph2026

Noninvertible Kramers-Wannier duality symmetries for the discrete-time quantum Ising chain

Akash Sinha, Pramod Padmanabhan, Vladimir Korepin

Integrable trotterization} provides a method to evolve a continuous time integrable many-body system in discrete time, such that it retains its conserved quantities. Here we explic…

cond-mat.stat-mech2026

Hidden Ising models from the generalized Yang-Baxter equation

Akash Sinha, Somnath Maity, Pramod Padmanabhan +1

We introduce a one dimensional spin Hamiltonian with multi-site interactions, but still local. The algebra of its Hamiltonian densities resembles that of the transver…

math-ph2026

Dynamical symmetries of the anisotropic oscillator

Akash Sinha, Aritra Ghosh, Bijan Bagchi

It is well known that the Hamiltonian of an -dimensional isotropic oscillator admits an symmetry, making the system maximally superintegrable. However, the dynamical sym…

hep-th2025

The Yang-Baxter integrability of the critical Ising chain

Akash Sinha, Tinu Justin, Pramod Padmanabhan +1

We show that the one dimensional, critical transverse field Ising model is Yang-Baxter integrable. This is done by constructing commuting transfer matrices built out of a -matri…

hep-th2025

Non-invertible symmetry breaking in a frustration-free spin chain

Akash Sinha, Vivek Kumar Singh, Pramod Padmanabhan +2

A nearest-neighbor, frustration-free spin chain can be constructed {\it via} projectors of various ranks á la Bravyi-Gosset. We show that in the rank 1 case this sys…