Author
Listed:
- A. U. J. Lode
(Albert-Ludwigs-Universität Freiburg, Physikalisches Institut)
- O. E. Alon
(University of Haifa, Department of Mathematics
University of Haifa, Haifa Research Center for Theoretical Physics and Astrophysics)
- M. A. Bastarrachea-Magnani
(Albert-Ludwigs-Universität Freiburg, Physikalisches Institut
Aarhus University, Department of Physics and Astronomy)
- A. Bhowmik
(University of Haifa, Department of Mathematics
University of Haifa, Haifa Research Center for Theoretical Physics and Astrophysics)
- A. Buchleitner
(Albert-Ludwigs-Universität Freiburg, Physikalisches Institut
Albert-Ludwigs-Universität Freiburg, Freiburg Institute for Advanced Studies (FRIAS))
- L. S. Cederbaum
(Universität Heidelberg, Theoretische Chemie, Physikalisch-Chemisches Institut)
- R. Chitra
(ETH Zürich, Institute for Theoretical Physics)
- E. Fasshauer
(Department of Physics and Astronomy)
- L. de Forges de Parny
(Albert-Ludwigs-Universität Freiburg, Physikalisches Institut
ACRI-ST)
- S. K. Haldar
(University of Haifa, Department of Mathematics
University of Haifa, Haifa Research Center for Theoretical Physics and Astrophysics
SRM University Delhi-NCR, Department of Physics)
- C. Lévêque
(Vienna Center for Quantum Science and Technology, Atominstitut, TU Wien
University of Vienna, Wolfgang Pauli Institute c/o Faculty of Mathematics)
- R. Lin
(ETH Zürich, Institute for Theoretical Physics)
- L. B. Madsen
(Aarhus University, Department of Physics and Astronomy)
- P. Molignini
(ETH Zürich, Institute for Theoretical Physics
University of Oxford, Clarendon Laboratory, Department of Physics)
- L. Papariello
(ETH Zürich, Institute for Theoretical Physics
Research Studio Data Science, RSA FG)
- F. Schäfer
(Albert-Ludwigs-Universität Freiburg, Physikalisches Institut
University of Basel, Department of Physics)
- A. I. Streltsov
(Universität Heidelberg, Theoretische Chemie, Physikalisch-Chemisches Institut)
- M. C. Tsatsos
(University of São Paulo, São Carlos Institute of Physics)
- S. E. Weiner
(UC Berkeley, Department of Physics)
Abstract
This report introduces the multiconfigurational time-dependent Hartree method for indistinguishable particles (MCTDH-X) high performance computation project and its recent research results. We solved the many-particle Schrödinger equation for time-dependent and time-independent systems using the software implementations of theories in the MCTDH-X family on high-performance computation facilities. Going beyond the commonly applied semi-classical and mean-field pictures, we unveil fascinating and fundamental many-body physics in the correlated electron dynamics within the photoionization of neon, ultracold bosons’ hierarchical superfluidity in a cavity, as well as the dynamics of fragmentation, entropy, angular momentum, correlations, and fluctuations of interacting bosons and fermions in one- and two-dimensional double-well potentials. Our present report illustrates how the computational resources at the HLRS for our MCTDH-X applications enabled and boosted our scientific research productivity in the field of many-body physics.
Suggested Citation
A. U. J. Lode & O. E. Alon & M. A. Bastarrachea-Magnani & A. Bhowmik & A. Buchleitner & L. S. Cederbaum & R. Chitra & E. Fasshauer & L. de Forges de Parny & S. K. Haldar & C. Lévêque & R. Lin & L. B. , 2021.
"MCTDH-X: The Multiconfigurational Time-Dependent Hartree Method for Indistinguishable Particles High-Performance Computation Project,"
Springer Books, in: Wolfgang E. Nagel & Dietmar H. Kröner & Michael M. Resch (ed.), High Performance Computing in Science and Engineering '20, pages 21-45,
Springer.
Handle:
RePEc:spr:sprchp:978-3-030-80602-6_2
DOI: 10.1007/978-3-030-80602-6_2
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