Automatic Solution of the Sturm-Liouville Problem

Author:

Bailey P. B.1,Gordon M. K.1,Shampine L. F.1

Affiliation:

1. Numerical Mathematics Division 5122, Sandia Laboratories, Albuquerque, NM

Publisher

Association for Computing Machinery (ACM)

Subject

Applied Mathematics,Software

Reference10 articles.

1. ADAM G IXARU L G AND CORCIOVEI A A first-order perturbatlve numerical method for the solution of the radial Schrodmger equation J Comput Phys 22 {1976) 1-33 ADAM G IXARU L G AND CORCIOVEI A A first-order perturbatlve numerical method for the solution of the radial Schrodmger equation J Comput Phys 22 {1976) 1-33

2. Sturm-Llouvflle elgenvalues vm a phase function;BAILEY P B;SIAM J. Appl. Math,1966

3. BAmE~' P.B. GORDON M K A~D SHAMPINt~ L F Solving Sturm-Llouvflle eigenva|ue problems Rep SAND76-0560 Sandla Labs Albuquerque N Mex 1976 BAmE~' P.B. GORDON M K A~D SHAMPINt~ L F Solving Sturm-Llouvflle eigenva|ue problems Rep SAND76-0560 Sandla Labs Albuquerque N Mex 1976

4. BERTRAM L Attenuation of Rayle~gh-Taylor mstablhtles m a Gaussian stratification Private C6mmumcatlon Sandla Labs Albuquerque N Mex BERTRAM L Attenuation of Rayle~gh-Taylor mstablhtles m a Gaussian stratification Private C6mmumcatlon Sandla Labs Albuquerque N Mex

5. CODDINGTON E.A. AND LEVINSON N Theory of Ord nary D~fferentlal Equations. McGraw- Hill New York 1955 CODDINGTON E.A. AND LEVINSON N Theory of Ord nary D~fferentlal Equations. McGraw- Hill New York 1955

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