Invariant metrics and Laplacians on Siegel-Jacobi disk

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چکیده

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Invariant Metrics and Laplacians on Siegel-jacobi Disk

Abstract. Let Dn be the generalized unit disk of degree n. In this paper, we find Riemannian metrics on the Siegel-Jacobi disk Dn × C (m,n) which are invariant under the natural action of the Jacobi group explicitly and also compute the Laplacians of these invariant metrics explicitly. These are expressed in terms of the trace form. We give a brief remark on the theory of harmonic analysis on t...

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In this paper, we compute Riemannian metrics on the Siegel-Jacobi space which are invariant under the natural action of the Jacobi group explicitly and also provide the Laplacians of these invariant metrics. These are expressed in terms of the trace form.

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Invariant Metrics and Laplacians

Let Dn be the generalized unit disk of degree n. In this paper, we compute Riemannian metrics on Dn × C (m,n) which are invariant under the natural action of the Jacobi group explicitly and also provide the Laplacians of these invariant metrics. These are expressed in terms of the trace form.

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ژورنال

عنوان ژورنال: Chinese Annals of Mathematics, Series B

سال: 2009

ISSN: 0252-9599,1860-6261

DOI: 10.1007/s11401-008-0348-7