Density functional theory /

Código QR

Density functional theory /

Detalles Bibliográficos
Autor principal:	Gross, Eberhard K. U. (Editor )
Otros Autores:	Dreizler, Reiner M. (Editor , Editor/a)
Formato:	Libro
Lenguaje:	English
Publicado:	New York, New York : Plenum, c1995.
Materias:	FISICA MATEMATICA TEORIA CUANTICA

Ejemplares similares

Quantal density functional theory /
por: Sahni, Viraht 1944-, et al.
Publicado: (2004)

Density-functional theory of atoms and molecules /
por: Parr, Robert G. 1921-, et al.
Publicado: (1989)

Lectures on quantum theory : mathematical and structural foundations /
por: Isham, Chris J., et al.
Publicado: (1995)

A first course in topos quantum theory /
por: Flori, Cecilia
Publicado: (2013)

A Second Course in Topos Quantum Theory. /
Publicado: (2018)

Decoherence and the appearance of a classical world in quantum theory /
Publicado: (1996)

A Survey of hidden-variables theories /
por: Belinfante, Frederik Josef
Publicado: (1973)

A new-generation density functional : towards chemical accuracy for chemistry of main group lements /
por: Zhang, Igor Ying
Publicado: (2014)

Relativistic quantum mechanics and field theory /
por: Gross, Franz
Publicado: (2004)

An introduction to quantum theory /
por: Greensite, Jeff
Publicado: (2017)

The rise of the new physics: its mathematical and physical theories formerly titled "decline of mechanism" /
por: Abro, A. d', et al.
Publicado: (1952)

Quantum theory of atomic structure
por: Slater, John C.
Publicado: (1960)

Quantum theory of molecules and solids
por: Slater, John C.
Publicado: (1963)

An introduction to quantum field theory. /
por: Peskin, Michael E., 1951-
Publicado: (1995)

Group theory and quantum mechanics
por: Tinkham, Michael
Publicado: (1964)

Group theory: The applications to quantum mechanics
por: Meijer, Paul H. E
Publicado: (1962)

Quantum field theory /
por: Srednicki, Mark Allen
Publicado: (2009)

The method of second quantization /
por: Berezin, Feliks Aleksandrovich
Publicado: (1966)

On the numerical solution of a minimization problem in quantum mechanics /
por: Trevisan, Cristina, et al.
Publicado: (1984)

Quantum Kinematics and dynamics
por: Schwinger, Julian Seymour 1918-1994, et al.
Publicado: (1970)

The Mathematical foundations of quantum mechanics: a lecture-note volume.
por: MacKey, George Whitelaw 1916-, et al.
Publicado: (1963)

Practical quantum mechanics
por: Flugge, Siegfried
Publicado: (1971)

Mathematical foundations of quantum mechanincs
por: Neumann, John Von
Publicado: (1955)

The classical theories /
por: Whittaker, Edmund Taylor Sir 1873-1956
Publicado: (1960)

Gauge theories in particle physics : a practical introduction. /
por: Aitchison, Ian Johnston Rhind, 1936-
Publicado: (2004)

Modern canonical quantum general relativity /
por: Thiemann, Thomas, et al.
Publicado: (2007)

Classical mechanics, quantum mechanics, field theory
por: Katz, Amnon
Publicado: (1965)

A mathematical primer on quantum mechanics /
por: Teta, Alessandro
Publicado: (2018)

Field theory, space and energy
por: Tocaci, Emil, et al.
Publicado: (1986)

Quantum field theory demystified /
por: McMahon, David, et al.
Publicado: (2008)

The Theory of elementary particleselementary particles
por: Hamilton, J.
Publicado: (1961)

Butterfly in the quantum world : the story of the most fascinating quantum fractal /
por: Satija, Indubala I. 1952-
Publicado: (2016)

The modern theories 1900-1926 /
por: Whittaker, Edmund Taylor Sir 1873-1956
Publicado: (1960)

Introduction to dispersion techniques in field theory.
por: Barton, Gabriel, et al.
Publicado: (1965)

Concepts and development of quantum physics /
por: Slater, John Clarke 1900-1976
Publicado: (1969)

Discrete quantum mechanics /
por: Williams, H. Thomas -2019
Publicado: (2015)

The rise of the new physics Its mathematical and physical theories
por: D´Abro, A.
Publicado: (1939)

50 cosas que hay que saber sobre física cuántica /
por: Baker, Joanne, et al.
Publicado: (2013)

Física cuántica : ¿ilusión o realidad? /
por: Rae, Alastair I. M. 1938-
Publicado: (1998)

Aplicación del mecanismo de HIGGS a un sistema constituido por campos de WEYL y campos GAUGE no abelianos.
por: De León Ardón, Rodrigo
Publicado: (2013)