The Formulation and Analysis of Numerical Methods for Inverse Eigenvalue Problems Classic Reprint

Excerpt from The Formulation and Analysis of Numerical Methods for Inverse Eigenvalue Problems

Both the additive and multiplicative inverse eigenvalue problems were posed by Down ing and Householder In practical applications of the inverse sturm-liouville and inverse vibrating string problems, only a few of the smallest eigenvalues may be given. In order for the problem to be well-posed, the number of parameters must be reduced accordingly. This can be done by expressing the potential or density function as a linear combination of a few given basis functions. See Osborne (1971) and Hald (1972) for details.

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