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- W2020210072 abstract "A boundary-value problem describing the onset of linear instability in a Benard layer, is considered. The solutions of the sixth-order differential equation arising are expressed as Laplace integrals whose integrands involve a function satisfying a second-order equation with six transition points. W .K.B. approximations to this function, valid in regions associated with each transition point, are related by using global phase-integral methods. This allows solutions of the sixth-order problem to be estimated by steepest descents, and leads to an eigenvalue condition. The eigenvalue estimates are confirmed numerically by using the compound matrix method." @default.
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- W2020210072 title "Asymptotic estimates of the eigenvalues of a sixth-order boundary-value problem obtained by using global phase-integral methods" @default.
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- W2020210072 doi "https://doi.org/10.1098/rsta.1987.0051" @default.
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