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Professor Dr T.E. Simos ‐ CV 2. Van Daele M (Van Daele, M.), Vanden Berghe G (Vanden Berghe, G.), P‐stable exponentially‐fitted Obrechkoff methods of arbitrary order for second‐order differential equations, NUMERICAL ALGORITHMS Volume: 46 Issue: 4 Pages: 333‐350 Published: DEC 2007 3. G. Vanden Berghe, M. Van Daele, Exponentially‐fitted Obrechkoff methods for second‐order differential equations, Applied Numerical Mathematics, 59 (3‐ 4): 815‐829 Sp. Iss. SI, MAR‐APR 2009 4. Berkdemir C and Sever R, Modified l‐states of diatomic molecules subject to central potentials plus an angle‐dependent potential more options, JOURNAL OF MATHEMATICAL CHEMISTRY Volume: 46 Issue: 4 Pages: 1122‐1136 Published: NOV 2009 5. A. Konguetsof, A new two‐step hybrid method for the numerical solution of the Schrodinger equation, Journal of Mathematical Chemistry 47(2), 871‐ 890(2010) 6. A. Konguetsof, Two‐step high order hybrid explicit method for the numerical solution of the Schrödinger equation, Journal of Mathematical Chemistry, Journal of Mathematical Chemistry, 48(2), 224‐252(2010) 7. A. Shokri, M.Y.R. Ardabili, S. Shahmorad and G. Hojjati, A new two‐step P‐ stable hybrid Obrechkoff method for the numerical integration of second‐order IVPs, JOURNAL OF COMPUTATIONAL AND APPLIED MATHEMATICS Volume: 235 Issue: 6 Pages: 1706‐1712 Published: JAN 15 2011 8. S.D. Achar, Symmetric multistep Obrechkoff methods with zero phase‐lag for periodic initial value problems of second order differential equations, APPLIED MATHEMATICS AND COMPUTATION Volume: 218 Issue: 5 Pages: 2237‐2248 DOI: 10.1016/j.amc.2011.07.040 Published: NOV 1 2011 9. Fang, YL (Fang, Yonglei)[ 1 ] ; You, X (You, Xiong)[ 2,3 ] ; Ming, QH (Ming, Qinghe)[ 1 ], New optimized explicit modified RKN methods for the numerical solution of the Schrodinger equation, JOURNAL OF MATHEMATICAL CHEMISTRY Volume: 51 Issue: 1 Pages: 390‐411 DOI: 10.1007/s10910‐012‐0090‐y Published: JAN 2013 10. Liu, SW (Liu, Shiwei)[ 1 ] ; Zheng, J (Zheng, Juan)[ 1 ] ; Fang, YL (Fang, Yonglei)[ 1 ], A new modified embedded 5(4) pair of explicit Runge‐Kutta methods for the numerical solution of the Schrodinger equation, JOURNAL OF MATHEMATICAL CHEMISTRY Volume: 51 Issue: 3 Pages: 937‐953 DOI: 10.1007/s10910‐012‐0127‐2 Published: MAR 2013 11. Shokri, A (Shokri, Ali)[ 1 ] ; Saadat, H (Saadat, Hosein)[ 1 ], Trigonometrically fitted high‐order predictor‐corrector method with phase‐lag of order infinity for the numerical solution of radial Schrodinger equation, JOURNAL OF MATHEMATICAL CHEMISTRY, Volume: 52 Issue: 7 Pages: 1870‐1894, DOI: 10.1007/s10910‐014‐0353‐x, Published: AUG 2014 12. Shokri, A (Shokri, Ali), AN EXPLICIT TRIGONOMETRICALLY FITTED TEN‐STEP METHOD WITH PHASE‐LAG OF ORDER INFINITY FOR THE NUMERICAL SOLUTION OF THE RADIAL SCHRODINGER EQUATION, APPLIED AND COMPUTATIONAL MATHEMATICS, Volume: 14 Issue: 1 Pages: 63‐74, Published: 2015 Page 193 of 379
Professor Dr T.E. Simos ‐ CV 13. Shokri, A (Shokri, Ali)[ 1 ] ; Saadat, H (Saadat, Hosein)[ 1 ], High phase‐lag order trigonometrically fitted two‐step Obrechkoff methods for the numerical solution of periodic initial value problems, NUMERICAL ALGORITHMS, Volume: 68 Issue: 2 Pages: 337‐354, DOI: 10.1007/s11075‐014‐9847‐7, Published: FEB 2015 14. Yang, YP (Yang, Yanping)[ 1 ] ; Wu, K (Wu, Ke)[ 1 ] ; Fang, YL (Fang, Yonglei)[ 1 ], Exponentially fitted TDRK pairs for the Schrodinger equation, JOURNAL OF MATHEMATICAL CHEMISTRY, Volume: 53 Issue: 6 Pages: 1470‐1487, DOI: 10.1007/s10910‐015‐0500‐z, Published: JUN 2015 Paper [P204] 1. G. Psihoyios, Explicit advanced step‐point (EAS) methods and the EAS2 multistep scheme for the solution of non‐stiff initial value problems, Applied Mathematics and Computation, 209 (1): 106‐124 MAR 1 2009 2. Psihoyios G, A family of numerical multistep methods with three distinct schemes: explicit advanced step‐point (EAS) methods and the EAS1 approach, JOURNAL OF MATHEMATICAL CHEMISTRY Volume: 46 Issue: 3 Special Issue: Sp. Iss. SI Pages: 866‐895 Published: OCT 2009 3. A. Konguetsof, A new two‐step hybrid method for the numerical solution of the Schrodinger equation, Journal of Mathematical Chemistry 47(2), 871‐890(2010) 4. A. Konguetsof, Two‐step high order hybrid explicit method for the numerical solution of the Schrödinger equation, Journal of Mathematical Chemistry, Journal of Mathematical Chemistry, 48(2), 224‐252(2010) 5. A. Konguetsof, A hybrid method with phase‐lag and derivatives equal to zero for the numerical integration of the Schrödinger equation, JOURNAL OF MATHEMATICAL CHEMISTRY Volume: 49 Issue: 7 Pages: 1330‐1356 DOI: 10.1007/s10910‐011‐9824‐5 Published: AUG 2011 6. Fang, YL (Fang, Yonglei)[ 1 ] ; You, X (You, Xiong)[ 2,3 ] ; Ming, QH (Ming, Qinghe)[ 1 ], New optimized explicit modified RKN methods for the numerical solution of the Schrodinger equation, JOURNAL OF MATHEMATICAL CHEMISTRY Volume: 51 Issue: 1 Pages: 390‐411 DOI: 10.1007/s10910‐012‐0090‐y Published: JAN 2013 7. Fang, YL (Fang, Yonglei)[ 1 ] ; You, X (You, Xiong)[ 2 ] ; Ming, QH (Ming, Qinghe)[ 1 ], EXPONENTIALLY FITTED TWO‐DERIVATIVE RUNGE‐KUTTA METHODS FOR THE SCHRODINGER EQUATION, INTERNATIONAL JOURNAL OF MODERN PHYSICS C Volume: 24 Issue: 10 Article Number: 1350073 DOI: 10.1142/S0129183113500733 Published: OCT 2013 8. Yang, YP (Yang, Yanping)[ 1 ] ; Wu, K (Wu, Ke)[ 1 ] ; Fang, YL (Fang, Yonglei)[ 1 ], Exponentially fitted TDRK pairs for the Schrodinger equation, JOURNAL OF MATHEMATICAL CHEMISTRY, Volume: 53 Issue: 6 Page 194 of 379
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