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• W4324100056 abstract "We propose an iterative method to find pointwise exponential growth rates in linear problems posed on essentially one-dimensional domains. Such pointwise growth rates capture pointwise stability and instability in extended systems and arise as spectral values of a family of matrices that depends on a spectral parameter, obtained via a scattering-type problem. Different from methods in the literature that rely on computing determinants of this nonlinear matrix pencil, we propose and analyze an inverse power method that allows one to locate robustly the closest spectral value to a given reference point in the complex plane. The method finds branch points, eigenvalues, and resonance poles without a priori knowledge." @default.
• W4324100056 created "2023-03-14" @default.
• W4324100056 creator A5065276682 @default.
• W4324100056 date "2023-03-13" @default.
• W4324100056 modified "2023-10-15" @default.
• W4324100056 title "Nonlinear Eigenvalue Methods for Linear Pointwise Stability of Nonlinear Waves" @default.
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• W4324100056 doi "https://doi.org/10.1137/22m1492969" @default.
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