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Professor Dr T.E. Simos ‐ CV<br />

P201. T.E. Simos, A trigonometrically‐fitted method for long‐time<br />

integration of orbital problems, MATH COMPUT MODEL 40 (11‐12): 1263‐1272,<br />

DEC 2004<br />

P202. T.E. Simos and I. Gladwell, Numerical solution of ODEs ‐ Preface,<br />

MATH COMPUT MODEL 40 (11‐12): XIII‐XIII DEC 2004<br />

P203. D.P. Sakas and T.E. Simos, A family of multiderivative methods for<br />

the numerical solution of the Schrödinger equation, J MATH CHEM 37 (3): 317‐<br />

331 APR 2005<br />

P204. G. Psihoyios and T.E. Simos, Sixth algebraic order trigonometrically<br />

fitted predictor‐corrector methods for the numerical solution of the radial<br />

Schrödinger equation, J MATH CHEM 37 (3): 295‐316 APR 2005<br />

P205. Z. Anastassi and T.E. Simos, Trigonometrically fitted Runge‐Kutta<br />

methods for the numerical solution of the Schrödinger equation, J MATH CHEM<br />

37 (3): 281‐293 APR 2005<br />

P206. Z. Kalogiratou, T. Monovasilis and T.E. Simos, Numerical solution of<br />

the two‐dimensional time independent Schrödinger equation with Numerovtype<br />

methods, J MATH CHEM 37 (3): 271‐279 APR 2005<br />

P207. T. Monovasilis, Z. Kalogiratou and T.E. Simos, Exponentially fitted<br />

symplectic methods for the numerical integration of the Schrödinger equation, J<br />

MATH CHEM 37 (3): 263‐270 APR 2005<br />

P208. T.E. Simos, Preface for the special issue on the international<br />

conference of computational methods in sciences and engineering 2003<br />

(ICCMSE 2003), J MATH CHEM 37 (3): 191‐191 APR 2005<br />

P209. Z. Anastassi and T.E. Simos, A trigonometrically fitted Runge‐Kutta<br />

method for the numerical solution of orbital problems, NEW ASTRON 10 (4):<br />

301‐309 MAR 2005<br />

P210. T. Monovasilis and T.E. Simos, Numerical solution of the<br />

twodimensional time independent Schrödinger equation by third order<br />

symplectic schemes, CHEM PHYS 313 (1‐3): 293‐298 JUN 27 2005<br />

P211. G. Psihoyios and T.E. Simos, A family of fifth algebraic order<br />

trigonometrically fitted P‐C schemes for the numerical solution of the radial<br />

Schrödinger equation, MATCH‐COMMUN MATH CO 53 (2): 321‐344 2005<br />

Page 45 of 379

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