An explicit eighth order method with minimal phase-lag for the numerical solution of the Schrödinger equation
Author:
Publisher
Elsevier BV
Subject
Computational Mathematics,General Physics and Astronomy,Mechanics of Materials,General Materials Science,General Chemistry,General Computer Science
Reference20 articles.
1. A Noumerov-type method with minimal phase-lag for the integration of second order periodic initial-value problems. II: explicit method
2. An explicit sixth-order method with phase-lag of order eight for y″ = f(t, y)
3. An explicit almost P-stable two-step method with phase-lag of order infinity for the numerical integration of second-order pacific initial-value problems
4. A Noumerov-type method with minimal phase-lag for the integration of second order periodic initial-value problems
5. A one-step method for direct integration of structural dynamic equations
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1. A family of eight-step methods with vanished phase-lag and its derivatives for the numerical integration of the Schrödinger equation;Journal of Mathematical Chemistry;2010-11-25
2. Mulitstep methods with vanished phase-lag and its first and second derivatives for the numerical integration of the Schrödinger equation;Journal of Mathematical Chemistry;2010-09-17
3. High algebraic order methods with vanished phase-lag and its first derivative for the numerical solution of the Schrödinger equation;Journal of Mathematical Chemistry;2010-07-23
4. New P-stable eighth algebraic order exponentially-fitted methods for the numerical integration of the Schrodinger equation;Journal of Mathematical Chemistry;2002
5. New P-stable exponentially-fitted methods for the numerical solution of the Schrödinger equation;Computational Materials Science;2001-07
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