OCTBEC - A Matlab toolbox for optimal quantum control of Bose-Einstein condensates. OCTBEC is a Matlab toolbox designed for optimal quantum control, within the framework of optimal control theory (OCT), of Bose–Einstein condensates (BEC). The systems we have in mind are ultracold atoms in confined geometries, where the dynamics takes place in one or two spatial dimensions, and the confinement potential can be controlled by some external parameters. Typical experimental realizations are atom chips, where the currents running through the wires produce magnetic fields that allow to trap and manipulate nearby atoms. The toolbox provides a variety of Matlab classes for simulations based on the Gross–Pitaevskii equation, the multi-configurational Hartree method for bosons, and on generic few-mode models, as well as optimization problems. These classes can be easily combined, which has the advantage that one can adapt the simulation programs flexibly for various applications.
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References in zbMATH (referenced in 7 articles )
Showing results 1 to 7 of 7.
- Jens Jakob Sørensen, Jesper Jensen, Till Heinzel, Jacob Sherson: QEngine: An open-source C++ Library for Quantum Optimal Control of Ultracold Atoms (2018) arXiv
- Danaila, Ionut; Protas, Bartosz: Computation of ground states of the Gross-Pitaevskii functional via Riemannian optimization (2017)
- Marojević, Želimir; Göklü, Ertan; Lämmerzahl, Claus: ATUS-PRO: a FEM-based solver for the time-dependent and stationary Gross-Pitaevskii equation (2016)
- Vergez, Guillaume; Danaila, Ionut; Auliac, Sylvain; Hecht, Frédéric: A finite-element toolbox for the stationary Gross-Pitaevskii equation with rotation (2016)
- Antoine, Xavier; Duboscq, Romain: Modeling and computation of Bose-Einstein condensates: stationary states, nucleation, dynamics, stochasticity (2015)
- Beauchard, Karine; Lange, Horst; Teismann, Holger: Local exact controllability of a one-dimensional nonlinear Schrödinger equation (2015)
- Antoine, Xavier; Duboscq, Romain: GPELab, a Matlab toolbox to solve Gross-Pitaevskii equations. I: Computation of stationary solutions (2014)