An efficient method for the low-dimensional semiconductor structure is investigated. The method is applied to symmetric double rectangular quantum well as an example. A basis set of Cubic B-Splines is used as localized basis functions. The method compares well with analytical solutions and the finite difference method
We present an efficient scheme for representing many-body wave functions in quantum Monte Carlo (QMC...
Quantum simulation of the electronic structure problem is one of the most researched applications of...
A novel low complexity method to perform self-consistent electronic-structure calculations using the...
An efficient numerical method for solving Schrödinger's and Poisson's equations using a basis set of...
The paper reviews the history of B-spline methods for atomic structure calculations for bound states...
The impressive progress in the fabrication of low-dimensional semiconductor structures during the pa...
This paper reviews the present status of recently developed ab-initio as well as semiempirical elect...
An efficient low-order scaling method is presented for large-scale electronic structure calculations...
[[abstract]]A general and efficient multiband transfer-matrix method based on the envelope-function ...
International audienceDue to the high dimensionality of the spaces where the problems are set, adapt...
The theoretical and numerical approaches are discussed for ab initio calculations of optical propert...
Starting from simple models, the description is extended to the surfaces delimiting 3D crystals, wit...
The impressive progress in the fabrication of low-dimensional semiconductor structures duri...
We present an algorithm to reduce the computational complexity for plane-wave codes used in electron...
Presenting the latest advances in artificial structures, this volume discusses in-depth the structur...
We present an efficient scheme for representing many-body wave functions in quantum Monte Carlo (QMC...
Quantum simulation of the electronic structure problem is one of the most researched applications of...
A novel low complexity method to perform self-consistent electronic-structure calculations using the...
An efficient numerical method for solving Schrödinger's and Poisson's equations using a basis set of...
The paper reviews the history of B-spline methods for atomic structure calculations for bound states...
The impressive progress in the fabrication of low-dimensional semiconductor structures during the pa...
This paper reviews the present status of recently developed ab-initio as well as semiempirical elect...
An efficient low-order scaling method is presented for large-scale electronic structure calculations...
[[abstract]]A general and efficient multiband transfer-matrix method based on the envelope-function ...
International audienceDue to the high dimensionality of the spaces where the problems are set, adapt...
The theoretical and numerical approaches are discussed for ab initio calculations of optical propert...
Starting from simple models, the description is extended to the surfaces delimiting 3D crystals, wit...
The impressive progress in the fabrication of low-dimensional semiconductor structures duri...
We present an algorithm to reduce the computational complexity for plane-wave codes used in electron...
Presenting the latest advances in artificial structures, this volume discusses in-depth the structur...
We present an efficient scheme for representing many-body wave functions in quantum Monte Carlo (QMC...
Quantum simulation of the electronic structure problem is one of the most researched applications of...
A novel low complexity method to perform self-consistent electronic-structure calculations using the...