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Realization of vector fields for quantum groups as pseudodifferential operators on quantum spaces
Chong-Sun Chu
(
UC, Berkeley
and
LBL, Berkeley
)
,
Bruno Zumino
(
UC, Berkeley
and
LBL, Berkeley
)
Jan, 1995
16 pages
Contribution to:
20th International Conference on Group Theory Methods in Physics
e-Print:
q-alg/9502005
[math.QA]
Report number:
LBL-36746
,
UCB-PTH-95-04
View in:
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,
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,
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8 citations
Citations per year
1995
1997
1999
2001
2003
1
0
2
3
References
(7)
Figures
(0)
Quantization of Lie Groups and Lie Algebras
L.D. Faddeev
(
Steklov Math. Inst., St. Petersburg
)
,
N.Yu. Reshetikhin
(
Steklov Math. Inst., St. Petersburg
)
,
L.A. Takhtajan
(
Steklov Math. Inst., St. Petersburg
)
Leningrad Math.J.
1
(1990)
193-225
,
Alg.Anal.
1
(1989)
1
,
178-206
edit
Differential geometry on linear quantum groups
Peter Schupp
(
UC, Berkeley
and
LBL, Berkeley
)
,
Paul Watts
(
UC, Berkeley
and
LBL, Berkeley
)
,
Bruno Zumino
(
UC, Berkeley
and
LBL, Berkeley
)
Lett.Math.Phys.
25
(1992)
139-148
•
e-Print:
hep-th/9206029
•
DOI:
10.1007/BF00398310
edit
Bicovariant quantum algebras and quantum Lie algebras
Peter Schupp
(
UC, Berkeley
and
LBL, Berkeley
)
,
Paul Watts
(
UC, Berkeley
and
LBL, Berkeley
)
,
Bruno Zumino
(
UC, Berkeley
and
LBL, Berkeley
)
Commun.Math.Phys.
157
(1993)
305-330
•
e-Print:
hep-th/9210150
•
DOI:
10.1007/BF02099762
edit
J.Math.Phys.
33
3211
edit
Complex quantum groups and their quantum enveloping algebras
Bernhard Drabant
(
Munich, Max Planck Inst.
)
,
Michael Schlieker
(
Munich U.
)
,
Wolfgang Weich
(
Munich U.
)
,
Bruno Zumino
(
UC, Berkeley
)
Commun.Math.Phys.
147
(1992)
625-634
•
DOI:
10.1007/BF02097245
edit
Vector fields on complex quantum groups
Chryss Chryssomalakos
(
UC, Berkeley
)
,
Bernhard Drabant
(
Munich, Max Planck Inst.
)
,
Michael Schlieker
(
Munich U.
)
,
Wolfgang Weich
(
Munich U.
)
,
Bruno Zumino
(
UC, Berkeley
and
LBL, Berkeley
)
Commun.Math.Phys.
147
(1992)
635-646
•
DOI:
10.1007/BF02097246
edit
Reality in the differential calculus on q Euclidean spaces
O. Ogievetsky
(
Munich, Max Planck Inst.
)
,
B. Zumino
(
UC, Berkeley
and
LBL, Berkeley
)
Lett.Math.Phys.
25
(1992)
121-130
•
e-Print:
hep-th/9205003
•
DOI:
10.1007/BF00398308
edit
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