A carregar...

Código QR

Equilibrium theory in infinite dimensional spaces

Detalhes bibliográficos
Autor principal:	Alikhan,M
Outros Autores:	Yannelis, Nicholas C
Formato:	Printed Book
Idioma:	English
Publicado em:	New York Springer Verlag Berlin Heidelberg 1991
Assuntos:	dimensional

Registos relacionados

An introduction to infinite-dimensional analysis /
Por: Da Prato, Giuseppe
Publicado em: (2006)

Semidynamical systems in infinite dimensional spaces.
Por: Saperstone, Stephen H.
Publicado em: (1981)

Geometry of infinite-dimensional groups /
Por: Khesin, Boris
Publicado em: (2008)

Analytic Functions and manifolds in Infinite Dimensional Spaces
Por: Coeure,G
Publicado em: (1974)

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

Measure and integration theory on infinite-dimensional spaces; abstract harmonic analysis
Por: Dao-xing, Xia
Publicado em: (1972)

The infinite-dimensional topology of function spaces /
Por: Mill, J. van
Publicado em: (2001)

Developments and trends in infinite-dimensional lie theory /
Por: Neeb, Karl-Hermann,ed
Publicado em: (2010)

Linear port-hamiltonian systems on infinite-dimensional spaces /
Por: Jacob, Birgit
Publicado em: (2012)

Infinite dimensional Lie algebras.- 2nded. /
Por: Kac, Victor G.
Publicado em: (1985)

Dimensional methods and their applications.
Por: Focken, Charles Melbourne
Publicado em: (1953)

Three dimensional geometry
Por: Singh, Shalini
Publicado em: (2000)

One-dimensional conductors /
Por: Kagoshima, S.
Publicado em: (1988)

Dimensional analysis for economists
Por: Jong, Frits J. De
Publicado em: (1967)

Dimensional instability :an introduction
Por: Marschall, Charles W
Publicado em: (1977)

Three-dimensional imaging, visualization, and display /
Publicado em: (2009)

The physics of low-dimensional semiconductors : an introduction /
Por: Davies, J. H.
Publicado em: (1998)

The physics of low-dimensional semiconductors : an introduction /
Por: Davies, J. H.
Publicado em: (2009)

The physics of low-dimensional semiconductors : an introduction /
Por: Davies, J. H.
Publicado em: (2009)

Physics of Low-Dimensional Semiconductors: an Introduction.
Por: Davies, J.H
Publicado em: (1998)

One dimensional metals: physics and materials science /
Por: Roth, Siegmar
Publicado em: (1995)

Three Dimensional differential geometry.
Por: Sinha, H.C
Publicado em: (1972)

Group theory and three dimensional manifolds.
Por: Stallings, J.
Publicado em: (1971)

One dimensional man studies in the ideology of advanced industrial society
Por: Marcuse,Herbert
Publicado em: (1964)

Exploration and analysis of DNA microarray and other high-dimensional data
Por: Amaratunga, Dhammika
Publicado em: (2014)

Three dimensional nets and polyhedra
Por: Wells, A F
Publicado em: (1977)

N-dimensional crystallography /
Por: Schwarzenberger, R. L. E.
Publicado em: (1980)

Equilibrium theory in infinite demensional spaces
Por: Khan,Ali
Publicado em: (1991)

Measures on infinite dimensional spaces/
Por: Yamasaki, Y
Publicado em: (1985)

Two dimensional systems, heterostructures and superlattices
Por: Bauer, G
Publicado em: (1984)

Handbook of optical dimensional metrology
Por: Harding, Kevin; ed
Publicado em: (2013)

One-dimensional superconductivity in nanowires
Por: Altomare, Fabio
Publicado em: (2013)

Low-dimensional semiconductors : materials, physics, technology, devices /
Por: Kelly, M. J.
Publicado em: (1995)

Low-dimensional semiconductors : materials, physics, technology, devices /
Por: Kelly, M. J.
Publicado em: (1995)

Rural Development In India:A Multi-Dimensional Analysis
Por: Narasimha, Rao C, Ed
Publicado em: (2005)

Static theory of thin - walled space structures
Por: Rekach, V G
Publicado em: (1975)

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

Data warehouse toolkit The complete guide to dimensional modeling /
Por: Kimball, Ralph
Publicado em: (2007)

Infinite dimensional topology of function spaces/
Por: Mill, J Van
Publicado em: (2002)

Lie Algebras generated by finite - dimensional ideals.
Por: Stewart, I
Publicado em: (1975)