Isoperimetric Inequalities for a Wedge-Like Membrane

Author:

Hasnaoui Abdelhalim,Hermi Lotfi

Publisher

Springer Science and Business Media LLC

Subject

Mathematical Physics,Nuclear and High Energy Physics,Statistical and Nonlinear Physics

Reference55 articles.

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2. Ashbaugh M.S., Benguria R.D.: A sharp bound for the ratio of the first two eigenvalues of Dirichlet Laplacians and extensions. Ann. Math. (2) 135, 601–628 (1992)

3. Ashbaugh M.S., Hermi L.: On extending the inequalities of Payne, Pólya, and Weinberger using spherical harmonics. Rocky Mt. J. Math. 38, 1037–1072 (2008)

4. Alvino A., Trombetti G.: Isoperimetric inequalities connected with torsion problem and capacity. Boll. Un. Mat. Ital. B (6) 4, 773–787 (1985)

5. Bandle, C.: Isoperimetric Inequalities and Applications. Monographs and Studies in Mathematics, 7, Pitman (Advanced Publishing Program), Boston, London (1980)

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1. Chiti-type Reverse Hölder Inequality and Saint-Venant Theorem for Wedge Domains on Spheres;International Journal of Analysis and Applications;2024-05-27

2. Payne-Sperb-Stakgold Type Inequality for a Wedge-Like Membrane;International Journal of Analysis and Applications;2022-03-31

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5. A sharp upper bound for the first Dirichlet eigenvalue of a class of wedge-like domains;Zeitschrift für angewandte Mathematik und Physik;2015-04-29

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