Hubert Pickmann
Catholic University of the North
6 Papers
9 Citations
Hubert Pickmann is an academic researcher from Catholic University of the North. The author has contributed to research in topics: Matrix (mathematics) & Block matrix. The author has an hindex of 4, co-authored 6 publications.
Chat about Author
Papers
Extremal inverse eigenvalue problem for bordered diagonal matrices
TL;DR: In this article, the problem of constructing a real symmetric bordered diagonal matrix from the minimal and maximal eigenvalues of all its leading principal submatrices was investigated and a sufficient condition for the existence of such a matrix was given.
34
An inverse eigenvalue problem for symmetrical tridiagonal matrices
TL;DR: The results are constructive, in the sense that they generate an algorithmic procedure to construct the matrix from the minimal and maximal eigenvalues of all its leading principal submatrices.
28
Extreme spectra realization by real symmetric tridiagonal and real symmetric arrow matrices
TL;DR: Peng et al. as mentioned in this paper considered the problem of constructing a real symmetric tridiagonal matrix from a special kind of spectral information: one eigenvalue of the j×j leading principal submatrix Aj of A, j = 1,2,...,n; and one Eigenpair (n),x) of A. They gave a necessary and sufficient condition in the first case, and a sufficient condition n in the second one.
Numerical Reconstruction of Spring-Mass System from Two Nondisjoint Spectra
TL;DR: A new numerical procedure is presented to reconstruct a fixed-free spring-mass system from two auxiliary spectra, which are nondisjoint, which is less computationally expensive than others in the literature.
An inverse eigenvalue problem for symmetrical tridiagonal
Hubert Pickmann,Ricardo Soto,J. Ega,Mario Salas +3 more
- 01 Jan 2007
TL;DR: In this paper, the authors considered the inverse eigenvalue problem of constructing a symmetric tridiagonal matrix from the minimal and maximal eigenvalues of all its leading principal submatrices.