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Professor Dr T.E. Simos ‐ CV OF MATHEMATICAL CHEMISTRY Volume: 49 Issue: 7 Pages: 1330‐1356 DOI: 10.1007/s10910‐011‐9824‐5 Published: AUG 2011 7. Brugnano Luigi ; Iavernaro Felice ; Trigiante Donato, A simple framework for the derivation and analysis of effective one‐step methods for ODEs, APPLIED MATHEMATICS AND COMPUTATION Volume: 218 Issue: 17 Pages: 8475‐8485 DOI: 10.1016/j.amc.2012.01.074 Published: MAY 1 2012 8. Liu Yanqin, Approximate Solutions of Fractional Nonlinear Equations Using Homotopy Perturbation Transformation Method, ABSTRACT AND APPLIED ANALYSIS Article Number: 752869 DOI: 10.1155/2012/752869 Published: 2012 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 Paper [P258] 1. 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) 2. 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) 3. 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 Paper [P259] 1. 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) 2. 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) 3. Z.A. Anastassi, A new symmetric linear eight‐step method with fifth trigonometric order for the efficient integration of the Schrodinger equation, APPLIED MATHEMATICS LETTERS Volume: 24 Issue: 8 Pages: 1468‐1472, AUG 2011 4. A. Konguetsof, A hybrid method with phase‐lag and derivatives equal to zero for the numerical integration of the Schrödinger equation, JOURNAL Page 229 of 379
Professor Dr T.E. Simos ‐ CV OF MATHEMATICAL CHEMISTRY Volume: 49 Issue: 7 Pages: 1330‐1356 DOI: 10.1007/s10910‐011‐9824‐5 Published: AUG 2011 5. 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 Paper [P260] 1. 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) 2. 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) 3. 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 4. W. Shi, X.Y. Wu and J.L. Xia, Explicit multi‐symplectic extended leap‐frog methods for Hamiltonian wave equations, JOURNAL OF COMPUTATIONAL PHYSICS Volume: 231 Issue: 22 Pages: 7671‐7694 DOI: 10.1016/j.jcp.2012.07.004 Published: SEP 15 2012 5. Zhao, WJ (Zhao, Weijing)[ 1 ] ; Zhang, ZN (Zhang, Zhaoning)[ 1 ], Derivative‐Based Trapezoid Rule for the Riemann‐Stieltjes Integral, MATHEMATICAL PROBLEMS IN ENGINEERING, Article Number: 874651, DOI: 10.1155/2014/874651, Published: 2014 Paper [P261] 1. LIU HW, LIU LB, CHEN YP, A semi‐discretization method based on quartic splines for solving one‐space‐dimensional hyperbolic equations, APPLIED MATHEMATICS AND COMPUTATION, 210 (2): 508‐514 APR 15 2009 2. 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) 3. 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 Paper [P262] Page 230 of 379
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