A 4-STEP PHASE-FITTED METHOD FOR THE NUMERICAL-INTEGRATION OF 2ND-ORDER INITIAL-VALUE PROBLEMS
RAPTIS AD
, SIMOS TE
BIT
31 (1): 160-168 1991
Simos TE
A family of trigonometrically-fitted symmetric methods for the efficient solution of the Schrodinger equation and related problems
J MATH CHEM 34 (1-2): 39-58 JUL 2003
Psihoyios G, Simos TE
Exponentially and trigonometrically fitted explicit advanced step-point (EAS) methods for initial value problems with oscillating solutions
INT J MOD PHYS C 14 (2): 175-184 FEB 2003
Simos TE
Dissipative trigonometrically-fitted methods for second order IVPs with oscillating solution
INT J MOD PHYS C 13 (10): 1333-1345 DEC 2002
Tsitouras C, Simos TE
Optimized Runge-Kutta pairs for problems with oscillating solutions
J COMPUT APPL MATH 147 (2): 397-409 OCT 15 2002
Ozawa K
A functional fitting Runge-Kutta-Nystrom method with variable coefficients
JPN J IND APPL MATH 19 (1): 55-85 FEB 2002
Simos TE, Vigo-Aguiar J
On the construction of efficient methods for second order IVPS with oscillating solution
INT J MOD PHYS C 12 (10): 1453-1476 DEC 2001
Coleman JP, Duxbury SC
Mixed collocation methods for y '' = f(x,y)
J COMPUT APPL MATH 126 (1-2): 47-75 DEC 30 2000
Simos TE
An embedded Runge-Kutta method with phase-lag of order infinity for the numerical solution of the Schrodinger equation
INT J MOD PHYS C 11 (6): 1115-1133 SEP 2000
Ixaru LG
Numerical operations on oscillatory functions
COMPUT CHEM 25 (1): 39-53 JAN 2001
Paternoster B
A phase-fitted collocation-based Runge-Kutta-Nystrom method
APPL NUMER MATH 35 (4): 339-355 DEC 2000
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