21. Representation theory and complex geometry
Author: Neil Chriss, Victor Ginzburg.
Library: Center and Library of Islamic Studies in European Languages (Qom)
Subject: Geometry, Algebraic.,Geometry, Differential.,Representations of groups.,Symplectic manifolds.
22. Representation theory and complex geometry
Author: Chriss, Neil, 7691-
Library: Library of Institute for Research in Fundamental Sciences (Tehran)
Subject: ، Geometry, Differential,، Symplectic manifolds,، Representations of groups,، Geometry, Algebraic
Classification :
QA
649
.
C47
23. Representation theory and complex geometry
Author: / Neil Chriss, Victor Ginzburg
Library: Central Library, Center of Documentation and Supply of Scientific Resources (East Azarbaijan)
Subject: Geometry, Differential,Symplectic manifolds,Representations of groups,Geometry, Algebraic
Classification :
QA649
.
C49
1997
24. Representation theory, complex analysis, and integral geometry
Author:
Library: Central Library and Documents Center of Mazandaran University (Mazandaran)
Subject: Automorphic forms. ; Number theory. ; Integral geometry. ; Representations of groups. ;
25. Representation theory, complex analysis, and integral geometry
Author: / Bernhard Kreotz, Omer Offen, Eitan Sayag, editors
Library: Central Library and Document Center of Shahid Chamran University (Khuzestan)
Subject: Automorphic forms.,Number theory.,Integral geometry.,Representations of groups.
Classification :
QA
,
243
,.
R47
,
2012
26. The Langlands classification and irreducible characters for real reductive groups
Author: Adams, Jeffrey.
Library: Central Library of Sharif University of Technology (Tehran)
Subject: ، Representations of groups,، Algebraic geometry
Classification :
QA
176
.
A33
1992
27. The Langlands classification and irreducible characters for real reductive groups
Author: Adams, Jeffrey
Library: Library of College of Science University of Tehran (Tehran)
Subject: ، Representations of groups,، Geometry, Algebraic
Classification :
QA
176
.
A33
1992
28. The Langlands classification and irreducible characters for real reductive groups
Author: / Jeffrey Adams, Dan Barbasch, David A. Vogan, Jr
Library: University of Tabriz Library, Documentation and Publication Center (East Azarbaijan)
Subject: Representations of groups,Geometry, Algebraic
Classification :
QA176
.
A33
1992
29. The Penrose transform : its interaction with representation theory
Author: Baston, Robert J
Library: Library of College of Science University of Tehran (Tehran)
Subject: ، Penrose transform,، Mathematical physics,، Representations of groups,، Twistor theory,، Geometry, Differential
Classification :
QC
20
.
7
.
D52
B37
1989
30. The Penrose transform :its interaction with representation theory
Author: Baston, Robert J
Library: Central library and information center (Khorasan Razavi)
Subject: ، Penrose transform,، Mathematical physics,، Representations of groups,، Twister theory,، Geometry, Differential
Classification :
QC
20
.
7
.
D52
B37
1989
31. The Penrose transform : its interaction with representation theory
Author: Baston, Robert J.
Library: Library of Institute for Research in Fundamental Sciences (Tehran)
Subject: ، Penrose transform,، Mathematical physics,، Representations of groups,، Twistor theory,، Geometry, Differential
Classification :
QC
20
.
7
.
D52B37
1989
32. The grassmannian variety : geometric and representation-theoretic aspects
Author: Lakshmibai, Venkatramani
Library: Library of Institute for Research in Fundamental Sciences (Tehran)
Subject: ، Representations of groups,، Geometry
Classification :
QA
176
.
L24G7
33. The langlands classification and Irreducible characters for real reductive groups
Author: Adams, Jeffrey
Library: Library of Institute for Research in Fundamental Sciences (Tehran)
Subject: ، Representations of groups,، Geometry, Algebraic
Classification :
QA
176
.
A29
34. The penrose transform; its interaction with representation theory
Author: Baston, Robert J
Library: Central Library of Sharif University of Technology (Tehran)
Subject: ، Penrose transform,، Mathematical physics,، Representations of groups,، Twister theory,، Geometry, Differential
Classification :
QC
20
.
7
.
D52
.
B37
1989
