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Applications of Multiparameter Eigenvalue Problems
It was mainly due to Atkinson works, who introduced Linear Multiparameter Eigenvalue problems (LMEPs), based on determinantal operators on the Tensor Product Space.
N. Bora
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Randomized methods for computing joint eigenvalues, with applications to multiparameter eigenvalue problems and root finding. [PDF]
It is well known that a family of n×n\documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage{mathrsfs} \usepackage{upgreek} \setlength{\oddsidemargin}{-69pt ...
He H, Kressner D, Plestenjak B.
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Multiparameter Eigenvalue Problems and Shift-invariance
sponsorship: This work was supported by (1) KU Leuven: Research Fund (projects C16/15/059, C3/19/053, C24/18/022, C3/20/117), Industrial Research Fund (Fellowships 13-0260, IOF/16/004) and several Leuven Research and Development bilateral industrial projects; (2) Flemish Government Agencies: (a) FWO: EOS Project G0F6718N (SeLMA), SBO project S005319N ...
K. D. Cock, B. Moor
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On the Travelling Waves for the Generalized Nonlinear Schrödinger Equation [PDF]
This paper is devoted to the analysis of the travelling waves for a class of generalized nonlinear Schrödinger equations in a cylindric domain. Searching for travelling waves reduces the problem to the multiparameter eigenvalue problems for a class of ...
Mahir Hasanov
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Multiparameter Eigenvalue Problems and Their Applications in Electrodynamics
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D. Valovik, V. Kurseeva
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Elliptic multiparameter eigenvalue problems [PDF]
We study the eigenproblemwhereand Tm, Vmn are self-adjoint operators on separable Hilbert spaces Hm. We assume the Tm to be bounded below with compact resolvents, and the Vmn to be bounded and to satisfy an “ellipticity” condition. If k = 1 then ellipticity is automatic, and if each Tm is positive definite then the problem is “left definite”.
P. Binding, K. Seddighi
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Left definite multiparameter eigenvalue problems [PDF]
We study the problem \[ ( ∗ ) T m x m = ∑ n = 1 k λ n
P. Binding
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Shapley-Snow Kernels, Multiparameter Eigenvalue Problems, and Stochastic Games [PDF]
We establish, for the first time, a connection between stochastic games and multiparameter eigenvalue problems, using the theory developed by Shapley and Snow (1950). This connection provides new results, new proofs, and new tools for studying stochastic
Luc Attia, Miquel Oliu-Barton
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Inverse multiparameter eigenvalue problems for matrices III [PDF]
This note will complement and, in a certain sense, complete our earlier studies [3, 4] of the theory of inverse multiparameter eigenvalue problems for matrices. In those papers, we considered the so called “additive inverse problem” which, briefly stated for the 2-parameter case, asks for conditions on given n × n matrices A, B, C and on given points ...
P. Browne, B. Sleeman
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Nonlinear multiparameter eigenvalue problems: Linearised and nonlinearised solutions
The paper focuses on a nonlinear multiparameter eigenvalue problem called P. This problem involves n spectral parameters and also depends on n 2 numerical parameters, where n ⩾ 2 is an integer.
V. Kurseeva, S. Tikhov, D. Valovik
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