Circuit quantum electrodynamics is one of the most promising platforms for efficient quantum
simulation and computation. In recent groundbreaking experiments, the immense flexibility …

We show how quantum many-body systems on hyperbolic lattices with nearest-neighbor
hop** and local interactions can be mapped onto quantum field theories in continuous …

We study the Hubbard and Heisenberg models on hyperbolic lattices with open boundary
conditions by means of mean-field approximations, spin-wave theory, and quantum Monte …

The effect of many-body interaction in curved space is studied based on the extended Bose–
Hubbard model on hyperbolic lattices. Using the mean-field approximation and quantum …

Abstract System-size dependence of the ground-state energy EN is investigated for N-site
one-dimensional (1D) quantum systems with open boundary condition, where the …

Above the upper critical dimension, the breakdown of hyperscaling is associated with
dangerous irrelevant variables in the renormalization group formalism at least for systems …

We analyze the thermodynamic properties of the random-bond Ising model (RBIM) on
closed hyperbolic surfaces using Monte Carlo and high-temperature series expansion …

We construct a tessellation of AdS 3, by extending the equilateral triangulation of AdS 2 on
the Poincaré disk based on the (2, 3, 7) triangle group, suitable for studying strongly coupled …

HYPERTILING is a high-performance Python library for the generation and visualization of
regular hyperbolic lattices embedded in the Poincar\'e disk model. Using highly optimized …

We provide a framework for building periodic boundary conditions on the pseudosphere (or
hyperbolic plane), the infinite two-dimensional Riemannian space of constant negative …