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Acta Mathematica, 1976
ISSN:
0001-5962 (Print)
1871-2509 (Online)
In this year (6 articles)
Volume 136, Issue 1
[1] Analytic continuation of the holomorphic discrete series of a semi-simple Lie group
M. Vergne CNRS, Paris, France H. Rossi University of Utah, Salt Lake City, UT, USA
TBD mathscidoc:1701.331489
Acta Mathematica, 136, (1), 1-59, 1976.4
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1
Masaki Kashiwara · Michele Vergne. On the Segal-Shale-Weil Representations and Harmonic Polynomials. 1978.
2
Jacques Faraut · Adam Koranyi. Function spaces and reproducing kernels on bounded symmetric domains. 1990.
3
Jakobsen H P, Vergne M. Wave and Dirac Operators, and Representations of the Conformal Group[J]. Journal of Functional Analysis, 1977, 24(1): 52-106.
4
Unterberger A, Upmeier H. The Berezin transform and invariant differential operators[J]. Communications in Mathematical Physics, 1994, 164(3): 563-597.
5
Hans Plesner Jakobsen. Hermitian symmetric spaces and their unitary highest weight modules. 1983.
6
Hans Plesner Jakobsen · Michele Vergne. Restrictions and Expansions of Holomorphic Representations. 1979.
7
Jakobsen H P, Kac V G. A new class of unitarizable highest weight representations of infinite dimensional Lie algebras[J]. Journal of Functional Analysis, 1985, 82(1): 1-20.
8
Vogan A D. Singular unitary representations[C]., 1981: 506-535.
9
Alexander Dvorsky · Siddhartha Sahi. EXPLICIT HILBERT SPACES FOR CERTAIN UNIPOTENT REPRESENTATIONS II. 1992.
10
Neretin Y A. Plancherel formula for Berezin deformation of $L^2$ on Riemannian symmetric space[J]. Journal of Functional Analysis, 2002, 189(2): 336-408.
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[2] On uniqueness questions in the theory of viscous flow
John G. Heywood Oregon State University, Cornvallis, Oregon, USA
TBD mathscidoc:1701.331490
Acta Mathematica, 136, (1), 61-102, 1975.7
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[3] On the non-linear cohomology of Lie equations. I
Hubert Goldschmidt Institute for Advanced Study and Princeton University, Princeton, N.J., USA Donald Spencer Institute for Advanced Study and Princeton University, Princeton, N.J., USA
TBD mathscidoc:1701.331491
Acta Mathematica, 136, (1), 103-170, 1975.4
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[4] On the non-linear cohomology of Lie equations. II
Hubert Goldschmidt Institute for Advanced Study and Princeton University, Princeton, N.J., USA Donald Spencer Institute for Advanced Study and Princeton University, Princeton, N.J., USA
TBD mathscidoc:1701.331492
Acta Mathematica, 136, (1), 171-239, 1975.4
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A M Vinogradov. Geometry of nonlinear differential equations. 1981.
2
Goldschmidt H. The integrability problem for Lie equations[J]. Bulletin of the American Mathematical Society, 1978, 84(4): 531-546.
3
Lazzarini S, Pommaret J. Lie pseudogroups and differential sequences[J]. Journal of Geometry and Physics, 1992, 10(1): 47-91.
4
Conn J F. On the structure of real transitive Lie algebras[J]. Transactions of the American Mathematical Society, 1984, 286(1): 1-71.
5
J F Pommaret. Deformation theory of algebraic and geometric structures. 1991.
6
Agostino Prastaro. Quantum Exotic PDE's. 2011.
7
Masatake Kuranishi. The integrability condition of deformations of CR structures. 1977.
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[5] The limit set of a Fuchsian group
S. J. Patterson University of Cambridge, England
TBD mathscidoc:1701.331493
Acta Mathematica, 136, (1), 241-273, 1974.7
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[6] Intertwining operators for representations induced from uniform subgroups
L. Corwin Yale University, New Haven, Gonn, USA F. P. Greenleaf Courant Institute of Mathematical Sciences, New York, N. Y., USA
TBD mathscidoc:1701.331494
Acta Mathematica, 136, (1), 275-301, 1974.10
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Impact Factor
3.719
Available
1882 - 2016
Volumes
228
Issues
301
Articles
2167