共 50 条
- [21] A Runge–Kutta type four-step method with vanished phase-lag and its first and second derivatives for each level for the numerical integration of the Schrödinger equationJournal of Mathematical Chemistry, 2014, 52 : 917 - 947Ibraheem AlolyanT. E. Simos
- [22] A family of embedded explicit six-step methods with vanished phase-lag and its derivatives for the numerical integration of the Schrödinger equation: development and theoretical analysisJournal of Mathematical Chemistry, 2016, 54 : 1159 - 1186Ibraheem AlolyanT. E. Simos
- [23] New 8-step symmetric embedded predictor–corrector (EPCM) method with vanished phase-lag and its first derivative for the numerical integration of the Schrödinger equationJournal of Mathematical Chemistry, 2018, 56 : 2741 - 2767P. I. StasinosTheodore E. Simos
- [25] New two stages high order symmetric six-step method with vanished phase–lag and its first, second and third derivatives for the numerical solution of the Schrödinger equationJournal of Mathematical Chemistry, 2017, 55 : 503 - 531Ibraheem AlolyanT. E. Simos
- [26] A new four-step Runge–Kutta type method with vanished phase-lag and its first, second and third derivatives for the numerical solution of the Schrödinger equationJournal of Mathematical Chemistry, 2013, 51 : 1418 - 1445Ibraheem AlolyanT. E. Simos
- [27] A New Four-Stages High Algebraic Order Two-Step Method with Vanished Phase-Lag and its First, Second and Third Derivatives for the Numerical Solution of the Schrodinger EquationMATCH-COMMUNICATIONS IN MATHEMATICAL AND IN COMPUTER CHEMISTRY, 2017, 77 (02) : 527 - 568Cheng, XinSimos, Theodore E.
- [28] A new eight algebraic order embedded explicit six-step method with vanished phase-lag and its first, second, third and fourth derivatives for the numerical solution of the Schrödinger equationJournal of Mathematical Chemistry, 2016, 54 : 1696 - 1727Ibraheem AlolyanT. E. Simos
- [29] A high algebraic order multistage explicit four-step method with vanished phase-lag and its first, second, third, fourth and fifth derivatives for the numerical solution of the Schrödinger equationJournal of Mathematical Chemistry, 2015, 53 : 1915 - 1942Ibraheem AlolyanT. E. Simos
- [30] THDRK methods with vanished phase-lag and its first derivative for the Schrödinger equationJournal of Mathematical Chemistry, 2019, 57 : 1496 - 1507Yanping YangYonglei FangKaimin WangXiong You