GBQM 2014 - 2nd Symposium on the Grid-Based Quantum Many-Body Problem
Topics/Call fo Papers
Organizer: Dr. Toby D. Young Asst. Prof., Institute of Fundamental Technological Research of the Polish Academy of Sciences, ul A. Pawinskiego 5b, 02-106 Warsaw, POLAND. URL: http://www.ippt.gov.pl/~tyoung
E-mail: tyoung-AT-ippt.pan.pl
The goal of this meeting is to bring together scientific researchers from a variety of fields that are engaged in fundamental and applied aspects of grid-based methods in quantum mechanics. The main focus this symposium is on the challenges that arise in dealing with the quantum many-body problem in the context of applied mathematics and of mathematical methods in physics. This symposium aims to consolidate the current state of the art and discuss new developments from a range of disciplines that contribute to this field of scientific research.
The key topics of interest include, but are not limited to:
Solutions to the linear/non-linear Schroedinger and Dirac equation; Mathematical modelling of quantum systems.
Self-consistency; Perturbation theory; Variational methods; Correlated wavefunction theory.
Grid-based quantum many-body theory; Kohn-Sham equations; Hartree-Fock theory; Entanglement and information theory.
Finite element and finite difference analysis; Error estimates; Grid adaptivity.
Numerical methods for eigenspectrum problems; Novel algorithms; Optimisation; Parallelization.
Additional information about this symposium can be found at: http://www.ippt.gov.pl/~tyoung/icnaam
E-mail: tyoung-AT-ippt.pan.pl
The goal of this meeting is to bring together scientific researchers from a variety of fields that are engaged in fundamental and applied aspects of grid-based methods in quantum mechanics. The main focus this symposium is on the challenges that arise in dealing with the quantum many-body problem in the context of applied mathematics and of mathematical methods in physics. This symposium aims to consolidate the current state of the art and discuss new developments from a range of disciplines that contribute to this field of scientific research.
The key topics of interest include, but are not limited to:
Solutions to the linear/non-linear Schroedinger and Dirac equation; Mathematical modelling of quantum systems.
Self-consistency; Perturbation theory; Variational methods; Correlated wavefunction theory.
Grid-based quantum many-body theory; Kohn-Sham equations; Hartree-Fock theory; Entanglement and information theory.
Finite element and finite difference analysis; Error estimates; Grid adaptivity.
Numerical methods for eigenspectrum problems; Novel algorithms; Optimisation; Parallelization.
Additional information about this symposium can be found at: http://www.ippt.gov.pl/~tyoung/icnaam
Other CFPs
- The Fourth ICNAAM Symposium on Recent Developments in Hilbert Space Tools and Methodology for Scientific Computing
- 2nd Symposium on Numerical Calculations on Theoretical Magnetism
- Symposium on Applications of Fractional Differential Equations in Mathematics and Other Sciences
- Symposium on Numerical Solution and Computer Realization of Difference Methods to Partial Differential Equations
- Symposium on Limit Theorems of Sums of Independent Random Variables in Probability Theory
Last modified: 2013-11-10 13:55:21