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Professor Dr T.E. Simos ‐ CV 8. I.T. Famelis, Explicit eighth order Numerov‐type methods with reduced number of stages for oscillatory IVPs, INTERNATIONAL JOURNAL OF MODERN PHYSICS C Volume: 19 Issue: 6 Pages: 957‐970(2008) 9. Hezhu Shao, Zhongcheng Wang, Arbitrarily precise numerical solutions of the one‐dimensional Schrödinger equation, Computer Physics Communications, 180 (1): 1‐7 JAN 1 2009 10. Nikolopoulos, LAA (Nikolopoulos, Lampros A. A.), Calculation method for the continuum states of atomic systems, CENTRAL EUROPEAN JOURNAL OF PHYSICS, Volume: 11 Issue: 9 Pages: 1074‐1081, DOI: 10.2478/s11534‐013‐ 0288‐z, Published: SEP 2013 Paper [P139] 1. Z.C. Wang, COMPUTER PHYSICS COMMUNICATIONS 171 (3): 162‐174 OCT 1 2005 Paper [P140] 1. G. Papageorgiou, Ch. Tsitouras and I.Th. Famelis, International Journal of Modern Physics C, 12, 657‐666(2001). 2. L.K. Bieniasz, Computers & Chemistry, 26, 633‐644(2002) 3. C. Tsitouras, INTERNATIONAL JOURNAL OF MODERN PHYSICS C 17 (6): 861‐ 876 JUN 2006 4. H. Van de Vyver, INTERNATIONAL JOURNAL OF MODERN PHYSICS C 17 (5): 663‐675 MAY 2006 5. Van de Vyver H, An explicit Numerov‐type method for second‐order differential equations with oscillating solutions, COMPUTERS & MATHEMATICS WITH APPLICATIONS Volume: 53 Issue: 9 Pages: 1339‐1348 Published: MAY 2007 6. Morelhao SL (Morelhao, Sergio L.), Perrotta AV (Perrotta, Andre V.), General recursive solution for one‐dimensional quantum potentials: a simple tool for applied physics, REVISTA BRASILEIRA DE ENSINO DE FISICA Volume: 29 Issue: 3 Pages: 331‐339 Published: JUL‐OCT 2007 7. I.T. Famelis, Explicit eighth order Numerov‐type methods with reduced number of stages for oscillatory IVPs, INTERNATIONAL JOURNAL OF MODERN PHYSICS C Volume: 19 Issue: 6 Pages: 957‐970(2008) 8. Q.H. Li, Two‐step explicit methods for second‐order IVPs with oscillatory solutions, International Journal of Computer Mathematics 87(2), 353‐366(2010) 9. Yonglei Fang, Qinghe Ming, Xinyuan Wu, Extended RKN‐type methods with minimal dispersion error for perturbed oscillators, Computer Physics Communications 181, 639–650(2010) 10. M. Ornat and A. Paja, Electrical resistivity of liquid binary and ternary alloys, APPLIED PHYSICS A‐MATERIALS SCIENCE & PROCESSING Volume: 102 Issue: 2 Pages: 379‐385, FEB 2011 Page 139 of 379
Professor Dr T.E. Simos ‐ CV Paper [P141] 1. T. Utsumi and J. Koga, Computer Physics Communications, 148, 267‐280 (2002). 2. 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 3. Shokri, A (Shokri, A.), THE SYMMETRIC TWO‐STEP P‐STABLE NONLINEAR PREDICTOR‐CORRECTOR METHODS FOR THE NUMERICAL SOLUTION OF SECOND ORDER INITIAL VALUE PROBLEMS, BULLETIN OF THE IRANIAN MATHEMATICAL SOCIETY, Volume: 41 Issue: 1 Pages: 201‐215, Published: FEB‐MAR 2015 Paper [P142] 1. Van de Vyver H, Computer Physics Communications, 166, 109‐122 (2005) 2. Van de Vyver H, Applied Mathematics and Computation, 171 (2): 1025‐1036 DEC 15 2005 3. H. Van de Vyver,PHYSICS LETTERS A 352 (4‐5): 278‐285 APR 3 2006 4. H. Van De Vyver, COMPUTER PHYSICS COMMUNICATIONS 174(4): 255‐262 FEB 15 2006 5. H. Van de Vyver, INTERNATIONAL JOURNAL OF MODERN PHYSICS C 16 (6): 879‐894 JUN 2005 6. J. Martin‐Vaquero, J. Vigo‐Aguiar, Exponential fitted Gauss, Radau and Lobatto methods of low order, NUMERICAL ALGORITHMS Volume: 48 Issue: 4 Pages: 327‐346(2008) 7. G. Vanden Berghe and M. Van Daele, Symplectic exponentially‐fitted fourstage Runge‐Kutta methods of the Gauss type, NUMERICAL ALGORITHMS Volume: 56 Issue: 4 Pages: 591‐608, APR 2011 8. J. Alvarez and A. Duran, A numerical scheme for periodic travelling‐wave simulations in some nonlinear dispersive wave models, JOURNAL OF COMPUTATIONAL AND APPLIED MATHEMATICS Volume: 235 Issue: 7 Special Issue: SI Pages: 1790‐1797, FEB 1 2011 9. Rodrigues, HS, Monteiro, MTT,Torres, DFM; Zinober, A; Dengue disease, basic reproduction number and control, INTERNATIONAL JOURNAL OF COMPUTER MATHEMATICS Volume: 89 Issue: 3 Special Issue: SI Pages: 334‐346 DOI: 10.1080/00207160.2011.554540 Published: 2012 10. 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 Page 140 of 379
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