Universal inequalities for the eigenvalues of Laplace and Schr

By Ahmad El Soufi, Evans M. Harrell II, S. Ilias. 2007

91 citations recorded by the source corpus.

Subfields: Applied Mathematics, Computational Theory and Mathematics, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/2631312068f8f14606655d08beb07d2dda8f29f4

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In Applied Mathematics

1. Qing Cheng
2. Hongcang Yang
3. C. Xia
4. Hong-wei Xu

In Computational Theory and Mathematics

1. Qing Cheng
2. Hongcang Yang
3. C. Xia
4. Hong-wei Xu

In Mathematical Physics

1. Qing Cheng
2. Hongcang Yang
3. C. Xia

Citations in the corpus

• Inequalities for eigenvalues of a clamped plate problem (2005, unknown): “[17] have proved, independently,”
• Estimates for eigenvalues on Riemannian manifolds (2009, methodology): “We denote mean curvature of the immersion ϕ by |H| .T hus,M can be seen as a complete submanifold isometrically immersed into RN . From Theorem 1.1 in [4] (cf. [13] and [ 11 ]), we have”
• Inequalities for eigenvalues of the drifting Laplacian on Riemannian manifolds (2014, background): “1 For some of the recent developments about universal inequalities for eigenvalues on Riemannian manifolds, we refer to [1–10,12–15,17,18,25–28] and the references therein.”