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- W1489112170 abstract "If $umapsto A(u)$ is a $C^{1,al}$-mapping having as values unbounded self-adjoint operators with compact resolvents and common domain of definition, parametrized by $u$ in an (even infinite dimensional) space then any continuous arrangement of the eigenvalues $umapsto la_i(u)$ is $C^{0,1}$ in $u$. If $umapsto A(u)$ is $C^{0,1}$, then the eigenvalues may be chosen $C^{0,1/N}$ (even $C^{0,1}$ if N=2), locally in $u$, where $N$ is locally the maximal multiplicity of the eigenvalues." @default.
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- W1489112170 date "2006-11-16" @default.
- W1489112170 modified "2023-09-27" @default.
- W1489112170 title "Many parameter Lipschitz perturbation of unbounded operators" @default.
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