Variational Principles for Eigenvalues of Self-adjoint Operator Functions

By David Eschwé, Matthias Langer. 2004

57 citations recorded by the source corpus.

Subfields: Computational Theory and Mathematics, Mathematical Physics

View Paper: https://www.semanticscholar.org/paper/85d52195d869613a8b55ffd0eaee32cec429d933

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In Computational Theory and Mathematics

1. Vladislav Kargin
2. A. Onatski

In Mathematical Physics

1. Vladislav Kargin
2. A. Onatski
3. Jun Yin
4. Antti Knowles
5. M. Y. Mo

Citations in the corpus

• Curve Forecasting by Functional Autoregression (2008, methodology): “According to the maxmin principle (see Eschwé and Langer (2004)), the eigenvalues of the above operator pencils solves the following problems: ),(minmax),(minmax dimdim bb MbjMjMbjMj αα γλγλ ∈=∈= == and ).”
• Random dispersal vs. non-local dispersal (2009, unknown): “Then by [7], λ(δ, l) = sup u∈L2(D),‖u‖=1 ∫”