共 50 条
- [21] A hybrid type four-step method with vanished phase-lag and its first, second and third derivatives for each level for the numerical integration of the Schrödinger equationJournal of Mathematical Chemistry, 2014, 52 : 2334 - 2379Ibraheem AlolyanT. E. Simos
- [22] A predictor–corrector explicit four-step method with vanished phase-lag and its first, second and third derivatives for the numerical integration of the Schrödinger equationJournal of Mathematical Chemistry, 2015, 53 : 685 - 717Ibraheem AlolyanT. E. Simos
- [23] Efficient low computational cost hybrid explicit four-step method with vanished phase-lag and its first, second, third and fourth derivatives for the numerical integration of the Schrödinger equationJournal of Mathematical Chemistry, 2015, 53 : 1808 - 1834Ibraheem AlolyanT. E. Simos
- [24] New high order multiderivative explicit four-step methods with vanished phase-lag and its derivatives for the approximate solution of the Schrödinger equation. Part I: Construction and theoretical analysisJournal of Mathematical Chemistry, 2013, 51 : 194 - 226T. E. Simos
- [25] A hybrid method with phase-lag and derivatives equal to zero for the numerical integration of the Schrödinger equationJournal of Mathematical Chemistry, 2011, 49 : 1330 - 1356A. Konguetsof
- [26] Mulitstep methods with vanished phase-lag and its first and second derivatives for the numerical integration of the Schrodinger equationJOURNAL OF MATHEMATICAL CHEMISTRY, 2010, 48 (04) : 1092 - 1143Alolyan, IbraheemSimos, T. E.
- [27] A high algebraic order predictor–corrector explicit method with vanished phase-lag and its first, second, third and fourth derivatives for the numerical solution of the Schrödinger equation and related problemsJournal of Mathematical Chemistry, 2015, 53 (7) : 1495 - 1522Ibraheem AlolyanT. E. Simos
- [28] High order multistep methods with improved phase-lag characteristics for the integration of the Schrödinger equationJournal of Mathematical Chemistry, 2009, 46 : 692 - 725D. S. VlachosZ. A. AnastassiT. E. Simos
- [29] A new four-step hybrid type method with vanished phase-lag and its first derivatives for each level for the approximate integration of the Schrodinger equationJOURNAL OF MATHEMATICAL CHEMISTRY, 2013, 51 (09) : 2542 - 2571Alolyan, IbraheemSimos, T. E.
- [30] A Runge–Kutta type implicit high algebraic order two-step method with vanished phase-lag and its first, second, third and fourth derivatives for the numerical solution of coupled differential equations arising from the Schrödinger equationJournal of Mathematical Chemistry, 2015, 53 : 1239 - 1256Kenan MuT. E. Simos