Carregant...

Codi QR

Lie Algebras generated by finite - dimensional ideals.

other_versions_link

Dades bibliogràfiques
Autor principal:	Stewart, I
Format:	Printed Book
Idioma:	English
Publicat:	London: Pitman Publishing, 1975.
Matèries:	Lie Algebras generated by finite - dimensional ideals.

Ítems similars

Infinite dimensional Lie algebras.- 2nded. /
per: Kac, Victor G.
Publicat: (1985)

Developments and trends in infinite-dimensional lie theory /
Publicat: (2011)

Developments and trends in infinite-dimensional lie theory /
per: Neeb, Karl-Hermann,ed
Publicat: (2010)

Infinite dimensional generation of semi simple lie algebras
per: Sunoj, B.S
Publicat: (1990)

Infinite dimensional lie algebras
per: Amayo, Ralph K.
Publicat: (1974)

Finite-dimensional linear algebra /
per: Gockenbach, Mark S.
Publicat: (2010)

Lie groups and Lie algebras for physicists /
per: Das, Ashok
Publicat: (2014)

Lectures on Lie groups and Lie algebras /
per: Carter, Roger W.
Publicat: (1995)

Introduction to lie groups and lie algebras /
Publicat: (2008)

Lie groups and lie algebras : a physicist's perspective /
per: Bincer, Adam M.
Publicat: (2013)

Lie groups and lie algebras : chapters 7-9 /
per: Bourbaki, Nicolas
Publicat: (2005)

Lectures on Lie groups and Lie algebras /
per: Carter, Roger W.
Publicat: (1995)

Lie algebras and Lie groups; 1964 lectures given at Harvard University.
per: Serre, Jean Pierre
Publicat: (1965)

Introduction to lie algebra /
per: Erdmann,karin
Publicat: (2006)

Introduction to Lie algebras /
per: Erdmann, Karin
Publicat: (2006)

Developments and trends in infinite - dimensional lie theory
per: Neeb, Karl Hermann; ed
Publicat: (2011)

Lie groups, Lie algebras, and some of their applications
per: Gilmore, Robert
Publicat: (1974)

Introduction to lie groups and lie algebras with applications
per: Belinfante, J.G.

Study of lie groups and lie algebras with applications in classical mechanics
per: Anand, Antony I.
Publicat: (1984)

Groups and symmetries : from finite groups to lie groups /
per: Kosmann-Schwarzbach, Yvette
Publicat: (2009)

Lie algebras/
per: Wan, Z. ed
Publicat: (1975)

Lie algebras.
per: Jacobson, Nathan
Publicat: (1962)

Lie algebras generated by finite-dimensional ideals /
per: Stewart, I.
Publicat: (1975)

Geometry of infinite-dimensional groups /
per: Khesin, Boris
Publicat: (2008)

Complex semisimple Lie algebras /
per: Serre, Jean Pierre
Publicat: (1987)

Problems and solutions for groups, lie groups, lie algebras with applications /
per: Steeb, W.-H, et al.
Publicat: (2012)

Kae- mody lie algebras
per: Paul Issac
Publicat: (1990)

Lie groups, Lie algebras, and their representations
per: Varadarajan, V. S.
Publicat: (1974)

Lie Groups and Lie Algebras A Physicist's Perspective
per: Bincer, Adam M
Publicat: (2013)

Lie groups and lie algebras: a physicist's perspective/
per: Bincer, Adam M
Publicat: (2013)

Modular Lie Algebras.
per: Seligman, G.B
Publicat: (1970)

Linear algebraic groups and finite groups of lie type /
per: Malle, Gunter
Publicat: (2011)

Linear algebraic groups and finite groups of lie type
per: Malle, Gunter
Publicat: (2011)

Linear algebraic groups and finite groups of lie type /
per: Malle, Gunter
Publicat: (2011)

Lie groups, Lie algebras, and representations : an elementary introduction /
per: Hall, Brian C.
Publicat: (2003)

Bombay lectures on highest weight representations of infinite dimensional lie algebras.- 2nd ed/
per: Kac, Victor G.
Publicat: (2013)

Problems and solutions for groups, lie groups, lie algebras with applications /
per: Steeb, W.-H
Publicat: (2012)

Dictionary on Lie algebras and superalgebras /
per: Frappat, L.
Publicat: (2000)

Complex semisimple Lie algebras /
per: Serre, Jean-Pierre
Publicat: (1987)

Simple Lie algebras over fields of positive characteristic /
per: Strade,Helmut
Publicat: (2013)