On Jacobi polynomials $$(\mathscr {P}_{\it{k}}^{(\alpha , \beta )}: \alpha , \beta >-1)$$ ( P k ( α , β ) : α , β > - 1 ) and Maclaurin spectral functions on rank one symmetric spaces-Reference-Cited by-同舟云学术

On Jacobi polynomials $$(\mathscr {P}_{\it{k}}^{(\alpha , \beta )}: \alpha , \beta >-1)$$ ( P k ( α , β ) : α , β > - 1 ) and Maclaurin spectral functions on rank one symmetric spaces

Published:2017-06 Issue:1 Volume:25 Page:139-166
ISSN:0971-3611
Container-title:The Journal of Analysis
language:en
Short-container-title:J Anal

Author:

Awonusika Richard Olu,Taheri Ali

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,Geometry and Topology,Algebra and Number Theory,Analysis

Link

http://link.springer.com/article/10.1007/s41478-017-0038-5/fulltext.html

Reference36 articles.

1. Amsterdamski, P., A. Berkin, and D. O’Connor. 1989. $$b_8$$ b 8 Hamidew coefficient for a scalar field. Classical Quantum Gravity 6:1981–1991.

2. Awonusika, R.O., and A. Taheri. 2017. Harmonic Analysis on Symmetric and Locally Symmetric Spaces, 504+iv (in preparation).

3. Awonusika, R.O., and A. Taheri. 2017. Spectral Invariants on Compact Symmetric Spaces: From Heat Trace to Functional Determinants, 262+ix (submitted).

4. Bakry, D., I. Gentil, and M. Ledoux. 2014. Analysis and Geometry of Markov Diffusion Operators, Grundlehren der Mathematischen Wissenschaften, Vol. 348. Berlin: Springer.

5. Berger, M., P. Gauduchon, and E. Mazet. 1971. Le spectre dúne variétè Riemannienne. Berlin: Springer.

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