activity
20182021
collaborators

5 papers

cond-mat.mtrl-sci2021

Clifford Boundary Conditions for Periodic Systems: the Madelung Constant of Cubic Crystals in 1, 2 and 3 Dimensions

Nicolas Tavernier, Gian Luigi Bendazzoli, Véronique Brumas +2

In this work we demonstrate the robustness of a real-space approach for the treatment of infinite systems described with periodic boundary conditions that we have recently proposed…

cond-mat.other2021

The localization spread and polarizability of rings and periodic chains

Celestino Angeli, Gian Luigi Bendazzoli, Stefano Evangelisti +1

The localization spread gives a criterion to decide between metallic versus insulating behaviour of a material. It is defined as the second moment cumulant of the many-body positio…

cond-mat.str-el2021

Accurate ground-state energies of Wigner crystals from a simple real-space approach

Estefania Alves, Gian Luigi Bendazzoli, Stefano Evangelisti +1

We propose a simple and efficient real-space approach for the calculation of the ground-state energies of Wigner crystals in 1, 2, and 3 dimensions. To be precise, we calculate the…

physics.comp-ph2020

Clifford boundary conditions: a simple direct-sum evaluation of Madelung constants

Nicolas Tavernier, Gian Luigi Bendazzoli, Véronique Brumas +2

We propose a simple direct-sum method for the efficient evaluation of lattice sums in periodic solids. It consists of two main principles: i) the creation of a supercell that has t…

cond-mat.other2018

A simple position operator for periodic systems

Emilia Aragao Valença, Diego Moreno, Stefano Battaglia +5

We present a position operator that is compatible with periodic boundary conditions (PBC). It is a one-body operator that can be applied in calculations of correlated materials by…