The nonnegative inverse eigenvalue problem - CORE
the works of Bos [7-10], Bloom [5] and Sündermann [62,63]. References. [1] J.R. Angelos, E.H. Kaufman Jr., M.S. Henry and T.D. Lenker, Optimal nodes for ...
Alfred Haar (1885-1933)7. M. S. HENRY, E. H. KAUFMAN, JR., AND T. D. LENKER, Lipschitz constants on sets with small cardinality, in ?Approximation Theory ... Nonnegative Inverse Eigenvalue Problems with Partial EigendataKaufman, A. KrOO, AND T. D. LENKER, Local and global Lipschitz constants, J. Approx. Theory 46 (1986), 137-156. Lebesgue functions for polynomial interpolation?a survey.Kroo and T. D. Lenker, Local and global Lipschitz constants, J. Approx. Theory, 46(1986), 137-156. J. R. Angelos, M. S. Henry, E. H. Kaufman, Jr.
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