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- W4245416785 abstract "Minimax principles for a subset of the real eigenvalues of the quadratic eigenvalue problem (ω2A +ω B + C)ξ = 0 are presented, where A, B, and C are formally self-adjoint operators mapping a dense subspace Δ of a complex Hilbert space E into E, and A >0. These results are applied to the problems of the small oscillations about equilibrium of a vertically stratified, viscous, heterogeneous incompressible fluid in a gravitational field and the oscillations of a rotating thin annular disk, and it is shown that the minimax principles characterize infinitely many eigenvalues of these systems." @default.
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- W4245416785 date "1974-06-01" @default.
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- W4245416785 title "Eigenvalue problem for Lagrangian systems. VII" @default.
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- W4245416785 doi "https://doi.org/10.1063/1.1666710" @default.
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