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Professor Dr T.E. Simos ‐ CV R2. J. Vigo‐Aguiar and T.E. Simos, Review of multistep methods for the numerical solution of the radial Schrödinger equation, INT J QUANTUM CHEM 103 (3): 278‐290 JUN 5 2005 R3. T.E. Simos, Atomic Structure Computations in Chemical Modelling: Applications and Theory, Vol 1 (Editor: A. Hinchliffe, UMIST), pp. 38‐142, The Royal Society of Chemistry, 2000. (after invitation). R4. T.E. Simos, Numerical Methods for 1D, 2D and 3D Differential Equatrions Arising in Chemical Problems in Chemical Modelling: Applications and Theory, Vol 2 (Editor: A. Hinchliffe, UMIST), pp. 170‐270, The Royal Society of Chemistry, 2002. (after invitation). R5 T.E. Simos, Numerical Methods in Chemistry in Chemical Modelling: Applications and Theory, Vol 3 (Editor: A. Hinchliffe, UMIST), pp. 271‐378, The Royal Society of Chemistry, 2004. (after invitation). R6 T.E. Simos, Numerical Methods in Chemistry in Chemical Modelling: Applications and Theory, Vol 4 (Editor: A. Hinchliffe, The University of Manchester), pp. 161‐244, The Royal Society of Chemistry, 2006. (after invitation). R7 T.E. Simos, Numerical Methods in Chemistry in Chemical Modelling: Applications and Theory, Vol 5 (Editor: A. Hinchliffe, The University of Manchester), in press, The Royal Society of Chemistry, 2008. (after invitation). R8 T.E. Simos, Numerical Methods in Chemistry in Chemical Modelling: Applications and Theory, Vol 6 (Editor: Michael Springborg, Universitaet des Saarlandes), in press, The Royal Society of Chemistry, pp. 210‐509, 2009. (after invitation). R9. Z.A. Anastassi and T.E. Simos, Numerical Methods for the Efficient Solution of Problems in Quantum Mechanics, Physics Reports, 482‐483, 1‐ 240(2009). R10. T.E. Simos, Numerical Methods in Chemistry in Chemical Modelling: Applications and Theory, Vol 7 (Editor: Michael Springborg, Universitaet des Saarlandes), The Royal Society of Chemistry, 2010, pp. 261‐338, 2010, (after invitation). R11. Z. Kalogiratou, Th. Monovasilis, G. Psihoyios, T.E. Simos, Runge– Kutta type methods with special properties for the numerical integration of ordinary differential equations, Physics Reports, Volume: 536 Issue: 3 Pages: 75‐146 Published: MAR 20 2014 Page 25 of 379
Professor Dr T.E. Simos ‐ CV C. PAPERS AND TECHNICAL REPORTS P1. G. Papageorgiou, T. Kalvouridis and Th. Simos: An application of the scaled Runge‐Kutta algorithms to some problems of celestial mechanics, Astrophysics and Space Science 137, 129‐138(1987). P2. T. Kalvouridis, G. Papageorgiou and Th. Simos: A comparison of numerical integration methods in the equatorial magnetic‐binary problem, Astrophysics and Space Science 139, 21‐35(1987). P3. G. Papageorgiou, Th. Simos and Ch. Tsitouras: Some new Runge‐ Kutta methods with interpolation properties and their application to the magnetic‐binary problem, Celestial Mechanics 44, 167‐177(1988). P4. Th. Simos, T. Kalvouridis and G. Papageorgiou: Application of high order Runge‐Kutta methods in the magnetic‐binary problem, Astrophysics and Space Science 147, 271‐285(1988). P5. T. Kalvouridis, G. Papageorgiou and Th. Simos: On the integration of the magnetic‐binary problem by Explicit‐Runge‐Kutta methods, Technical Report 1/1988, Department of Mathematics, National Technical University of Athens. P6. C.D. Papageorgiou, A.D. Raptis and T.E. Simos: An algorithm for the solution of the eigenvalue Schrödinger equation, Journal of Computational Physics, 88, 477‐483(1990). P7. C.D. Papageorgiou, A.D. Raptis and T.E. Simos: A method for computing phase shifts for scattering, Journal of Computational and Applied Mathematics, 29, 61‐67(1990). P8. J.R. Cash, A.D. Raptis and T.E. Simos: A fortran program for the numerical integration of the one‐dimensional Schrödinger equation using exponential and Bessel fitting methods, Computer Physics Communications 56, 391‐407(1990). P9. T.E. Simos: A four‐step method for the numerical solution of the Schrödinger equation, Journal of Computational and Applied Mathematics, 30, 251‐255(1990). P10. J.R. Cash, A.D. Raptis and T.E. Simos: A sixth order exponentiallyfitted method for the numerical solution of the radial Schrödinger equation, Journal of Computational Physics 91, 413‐423(1990). Page 26 of 379
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