Exact conditions and bounds are derived for when robust asymptotic stability is lost in dissipative Hamiltonian DAEs under structure-preserving perturbations.
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Extends a prior Riemannian optimizer framework to compute the nearest matrix with repeated eigenvalues by jointly tracking left and right eigenvectors on the manifold.
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Characterization of stability radii for robustly asymptotically stable dissipative Hamiltonian differential-algebraic systems
Exact conditions and bounds are derived for when robust asymptotic stability is lost in dissipative Hamiltonian DAEs under structure-preserving perturbations.
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Nearest matrix with multiple eigenvalues by Riemannian optimization
Extends a prior Riemannian optimizer framework to compute the nearest matrix with repeated eigenvalues by jointly tracking left and right eigenvectors on the manifold.