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71.
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73.
Grant F. Armstrong Grant Cairns Barry Jessup 《Proceedings of the American Mathematical Society》1997,125(2):381-385
Betti numbers for the Heisenberg Lie algebras were calculated by Santharoubane in his 1983 paper. However few other examples have appeared in the literature. In this note we give the Betti numbers for a family of -dimensional 2-step nilpotent extensions of by .
74.
We study the orbits of G=GL(V) in the enhanced nilpotent cone , where is the variety of nilpotent endomorphisms of V. These orbits are parametrized by bipartitions of n=dimV, and we prove that the closure ordering corresponds to a natural partial order on bipartitions. Moreover, we prove that the local intersection cohomology of the orbit closures is given by certain bipartition analogues of Kostka polynomials, defined by Shoji. Finally, we make a connection with Kato's exotic nilpotent cone in type C, proving that the closure ordering is the same, and conjecturing that the intersection cohomology is the same but with degrees doubled. 相似文献
75.
Manuel Flores 《Mathematische Zeitschrift》2008,260(3):699-712
In this paper we show that Kohn’s solution to the \({\bar\partial_b}\) problem fails to be hypoelliptic on some class of high codimension submanifolds of \({\mathbb{C}^n}\). The examples presented here carry a Lie group structure which generalize the one-dimensional Heisenberg group. 相似文献
76.
77.
We compute the largest dimension of the Abelian Lie subalgebras contained in the Lie algebra
of n×n strictly upper triangular matrices, where n ∈ ℕ \ {1}. We do this by proving a conjecture, which we previously advanced,
about this dimension. We introduce an algorithm and use it first to study the two simplest particular cases and then to study
the general case.
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Translated from Teoreticheskaya i Matematicheskaya Fizika, Vol. 152, No. 3, pp. 419–429, September, 2007. 相似文献
78.
Let := be the Siegel-type nilpotent group, which can be identified as the Shilov boundary of Siegel domain of type II, where denotes the set of all Hermitian matrices. In this article, we use singular convolution operators to define Radon transform on and obtain the inversion formulas of Radon transforms. Moveover, we show that Radon transform on is a unitary operator from Sobolev space Wn;2 into L2( ): 相似文献
79.
80.