INVESTIGADORES
SOBA Alejandro
artículos
Título:
Real-space density functional theory and time dependent density functional
Autor/es:
ALEJANDRO SOBA; EDGAR A. BEA; GUILLAUME HOUSEAUX; HADRIEN CALMET; JOSE M. CELA
Revista:
COMPUTER PHYSICS COMMUNICATIONS
Editorial:
ELSEVIER SCIENCE BV
Referencias:
Lugar: Amsterdam; Año: 2012 vol. 183 p. 2581 - 2588
ISSN:
0010-4655
Resumen:
We present a numerical approach using the finite element method to discretize the equations that allow getting a first-principles description of multi-electronic systems within DFT and TD-DFT formalisms. A strictly local polynomial function basis set is used in order to represent the entire real-space domain. Infinite elements are introduced to model the infinite external boundaries in the case of Hartree’s equation. The diagonal mass matrix is obtained using a close integration rule, reducing the generalized eigenvalue problem to a standard one. This framework of electronic structure calculation is embedded in a high performance computing environment with a very good parallel behavior.