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Professor Dr T.E. Simos ‐ CV for Solving Oscillatory Second Order Initial Value Problems, DISCRETE DYNAMICS IN NATURE AND SOCIETY, Article Number: 217578, DOI: 10.1155/2015/217578, Published: 2015 6. Mohamad, M.; Senu, N.; Suleiman, M.; et al., A Fifth Order Phase‐Fitted Runge‐Kutta‐Nystrom Method for Periodic Initial Value Problems, Edited by: Eshkuvatov, ZK; Kilicman, A; June, LW, Conference: International Conference on Mathematical Sciences and Statistics (ICMSS) Location: Univ Putra Malaysia, Kuala Lumpur, MALAYSIA Date: FEB 05‐07, 2013, Sponsor(s): Inst Math Res; Malaysian Math Sci Soc; Yildiz Tech Univ; Malaysia Inst Stat, INTERNATIONAL CONFERENCE ON MATHEMATICAL SCIENCES AND STATISTICS 2013 (ICMSS2013) Book Series: AIP Conference Proceedings Volume: 1557 Pages: 229‐232 Published: 2013 Paper [P291] 1. 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 2. Utku Erdogan and Turgut Ozis, A smart nonstandard finite difference scheme for second order nonlinear boundary value problems, JOURNAL OF COMPUTATIONAL PHYSICS Volume: 230 Issue: 17 Pages: 6464‐ 6474 DOI: 10.1016/j.jcp.2011.04.033 Published: JUL 20 2011 3. Hosseini Reza ; Poozesh Sadegh ; Dinarvand Saeed, MHD Flow of an Incompressible Viscous Fluid through Convergent or Divergent Channels in Presence of a High Magnetic Field, JOURNAL OF APPLIED MATHEMATICS Article Number: 157067 DOI: 10.1155/2012/157067 Published: 2012 4. Causley, MF (Causley, Matthew F.)[ 1 ] ; Christlieb, AJ (Christlieb, Andrew J.)[ 1,2 ], HIGHER ORDER A‐STABLE SCHEMES FOR THE WAVE EQUATION USING A SUCCESSIVE CONVOLUTION APPROACH, SIAM JOURNAL ON NUMERICAL ANALYSIS, Volume: 52 Issue: 1 Pages: 220‐235, DOI: 10.1137/130932685, Published: 2014 5. Gozukirmizi, C (Gozukirmizi, Cosar)[ 1 ] ; Demiralp, M (Demiralp, Metin)[ 1 ], Probabilistic evolution approach for the solution of explicit autonomous ordinary differential equations. Part 2: Kernel separability, space extension, and, series solution via telescopic matrices, JOURNAL OF MATHEMATICAL CHEMISTRY, Volume: 52 Issue: 3 Pages: 881‐898, DOI: 10.1007/s10910‐013‐0299‐4, Published: MAR 2014 6. 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, Page 253 of 379
Professor Dr T.E. Simos ‐ CV Volume: 52 Issue: 7 Pages: 1870‐1894, DOI: 10.1007/s10910‐014‐0353‐ x, Published: AUG 2014 7. 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 [P292] 1. 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 2. Utku Erdogan and Turgut Ozis, A smart nonstandard finite difference scheme for second order nonlinear boundary value problems, JOURNAL OF COMPUTATIONAL PHYSICS Volume: 230 Issue: 17 Pages: 6464‐ 6474 DOI: 10.1016/j.jcp.2011.04.033 Published: JUL 20 2011 3. Monovasilis Th, Symplectic partitioned Runge‐Kutta methods with the phase‐lag property, APPLIED MATHEMATICS AND COMPUTATION Volume: 218 Issue: 18 Pages: 9075‐9084 DOI: 10.1016/j.amc.2012.02.042 Published: MAY 15 2012 4. Jing Shen, Wei E.I. Sha, Zhixiang Huang, Mingsheng Chen, Xianliang Wu, High‐order symplectic FDTD scheme for solving a time‐dependent Schrödinger equation, Computer Physics Communications 184 (2013) 480‐492 5. Sheu, TWH (Sheu, Tony W. H.)[ 1,2,3 ] ; Liang, LY (Liang, L. Y.)[ 1 ] ; Li, JH (Li, J. H.)[ 1 ], Development of an Explicit Symplectic Scheme that Optimizes the Dispersion‐Relation Equation of the Maxwell's Equations, COMMUNICATIONS IN COMPUTATIONAL PHYSICS Volume: 13 Issue: 4 Pages: 1107‐1133 DOI: 10.4208/cicp.280711.230312a Published: APR 2013 6. Hochstuhl, D (Hochstuhl, D.)[ 1 ] ; Hinz, CM (Hinz, C. M.)[ 1 ] ; Bonitz, M (Bonitz, M.)[ 1 ], Time‐dependent multiconfiguration methods for the numerical simulation of photoionization processes of many‐electron atoms, EUROPEAN PHYSICAL JOURNAL‐SPECIAL TOPICS, Volume: 223 Issue: 2 Pages: 177‐336, DOI: 10.1140/epjst/e2014‐02092‐3, Published: JAN 2014 7. Cong, YH (Cong, Y. H.)[ 1 ] ; Jiang, CX (Jiang, C. X.)[ 1 ], Diagonally Implicit Symplectic Runge‐Kutta Methods with High Algebraic and Dispersion Order, SCIENTIFIC WORLD JOURNAL, Article Number: 147801, DOI: 10.1155/2014/147801, Published: 2014 8. Gozukirmizi, C (Gozukirmizi, Cosar)[ 1 ] ; Demiralp, M (Demiralp, Metin)[ 1 ], Probabilistic evolution approach for the solution of explicit Page 254 of 379
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