On the Stationary Values of a Fourth-Degree Polynomial on the Unit Sphere
William L. Morris · SIAM Journal on Applied Mathematics · 1970
Previous article Next article On the Stationary Values of a Fourth-Degree Polynomial on the Unit SphereWilliam L. MorrisWilliam L. Morrishttps://doi.org/10.1137/0118050PDFBibTexSections ToolsAdd to favoritesExport CitationTrack CitationsEmail SectionsAbout[1] F. L. Bauer and , A. S. Householder, Moments and characteristic roots, Numer. Math., 2 (1960), 42–53 10.1007/BF01386207 MR0110188 (22:1070) 0092.32503 CrossrefGoogle Scholar[2] D. H. Clanton, Masters Thesis, Some algorithms for the calculation of the characteristic roots and vectors of a normalizable matrix, Doctoral thesis, Auburn University, Auburn, Alabama, 1964 Google Scholar[3] George E. Forsythe and , Gene H. Golub, On the stationary values of a second-degree polynomial on the unit sphere, J. Soc. Indust. Appl. Math., 13 (1965), 1050–1068 10.1137/0113073 MR0195250 (33:3453) 0168.03005 LinkISIGoogle Scholar[4] George Hufford, On the computation of selected eigenvalues, J. Analyse Math., 16 (1966), 423–451 MR0199953 (33:8093) 0143.37601 CrossrefGoogle Scholar[5] W. L. Morris, Minimal Weinstein discs in a subspace, Rep., ORNL-4151, Oak Ridge National Laboratory, Oak Ridge, Tennessee, 1967 Google Scholar Previous article Next article FiguresRelatedReferencesCited byDetails Inclusion theorems for a section of a matrixNumerische Mathematik, Vol. 18, No. 5 Cross Ref On a Differential Equation for the Eigenvectors of a Real Symmetric MatrixStephen H. Saperstone17 February 2012 | SIAM Journal on Mathematical Analysis, Vol. 2, No. 3AbstractPDF (576 KB) Volume 18, Issue 3| 1970SIAM Journal on Applied Mathematics History Submitted:07 April 1969Published online:01 August 2006 InformationCopyright © 1970 © Society for Industrial and Applied MathematicsPDF Download Article & Publication DataArticle DOI:10.1137/0118050Article page range:pp. 580-583ISSN (print):0036-1399ISSN (online):1095-712XPublisher:Society for Industrial and Applied Mathematics