A 4TH-ORDER BESSEL FITTING METHOD FOR THE NUMERICAL-SOLUTION OF THE SCHRODINGER-EQUATION
SIMOS TE, RAPTIS AD
JOURNAL OF COMPUTATIONAL AND APPLIED MATHEMATICS
43 (3): 313-322 DEC 2 1992

Vigo-Aguiar J, Quintales LM, Natesan S
An efficient parallel algorithm for the numerical solution of Schrodinger equation
LECT NOTES COMPUT SC 1981: 262-270 2001

Simos TE
Bessel and Neumann fitted methods for the numerical solution of the Schrodinger equation
COMPUT MATH APPL 42 (6-7): 833-847 SEP-OCT 2001

Simos TE
A new explicit Bessel and Neumann fitted eighth algebraic order method for the numerical solution of the Schrodinger equation
J MATH CHEM 27 (4): 343-356 2000

Vigo-Aguiar J
High order Bessel fitting methods for the numerical integration of the Schrodinger equation
COMPUT CHEM 25 (1): 97-100 JAN 2001

Simos TE, Williams PS
On finite difference methods for the solution of the Schrodinger equation
COMPUT CHEM 23 (6): 513-554 1999

Simos TE
An expert system for the numerical solution of the radial Schrodinger equation
COMPUT CHEM 23 (1): 1-7 1999

Vigo-Aguiar J, Ferrandiz JM
Higher-order variable step algorithms adapted to the accurate numerical integration of perturbed oscillators
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Vigo-Aguiar J, Ferrandiz JM
A general procedure for the adaptation of multistep algorithms to the integration of oscillatory problems
SIAM J NUMER ANAL 35 (4): 1684-1708 AUG 1998

Ixaru LG, Rizea M
Four step methods for y''=f(x,y)
J COMPUT APPL MATH 79 (1): 87-99 MAR 3 1997

ZITNAN P
THE RAYLEIGH-RITZ METHOD STILL COMPETITIVE
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