Simple rational approximation: Difference between revisions

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== References ==
*{{citation
* James W. Demmel, ''Applied numerical linear algebra,'' Society for Industrial and Applied Mathematics, 1997. ISBN 0-89871-389-7
| last = Demmel | first = James W. | authorlink = James Demmel
* S. Elhay, G. H. Golub and Y.M. Ram, "The spectrum of a modified linear pencil", ''Computers and Mathematics with Applications'', vol. 46, pp. 1413-1426, 2003.
| mr = 1463942
* M. Gu and S. Eisenstat, "A Divide-and-Conquer Algorithm for the Symmetric Tridiagonal Eigenproblem," ''SIMAX'', vol. 16, no. 1, pp. 172-191, 1995.
| isbn = 0-89871-389-7
* Walter Gander, ''On the linear least squares problem with a quadratic constraint,'' [[Stanford University]], School of Humanities and Sciences, Computer Science Dept., 1978.
| ___location = Philadelphia, PA
| publisher = [[Society for Industrial and Applied Mathematics]]
| title = Applied Numerical Linear Algebra
| year = 1997}}.
*{{citation
| last1 = Elhay | first1 = S.
| last2 = Golub | first2 = G. H.
| last3 = Ram | first3 = Y. M.
| doi = 10.1016/S0898-1221(03)90229-X
| mr = 2020255
| issue = 8–9
| journal = Computers & Mathematics with Applications
| pages = 1413–1426
| title = The spectrum of a modified linear pencil
| volume = 46
| year = 2003}}.
*{{citation
| last1 = Gu | first1 = Ming
| last2 = Eisenstat | first2 = Stanley C.
| doi = 10.1137/S0895479892241287
| mr = 1311425
| issue = 1
| journal = SIAM Journal on Matrix Analysis and Applications
| pages = 172–191
| title = A divide-and-conquer algorithm for the symmetric tridiagonal eigenproblem
| volume = 16
| year = 1995}}.
*{{citation
| last = Gander | first = Walter
* | Walterpublisher Gander, ''On the linear least squares problem with a quadratic constraint,''= [[Stanford University]], School of Humanities and Sciences, Computer Science Dept., 1978.
| title = On the linear least squares problem with a quadratic constraint
| year = 1978}}.
 
[[Category:interpolation]]