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Professor Dr T.E. Simos ‐ CV<br />

P222. Z. Kalogiratou, T. Monovasilis and T.E. Simos, Computation of the<br />

eigenvalues of the one‐dimensional Schrödinger equation by symplectic<br />

methods (vol 106, pg 795, 2006), INTERNATIONAL JOURNAL OF QUANTUM<br />

CHEMISTRY 106 (5): 1283‐1283 APR 5 2006<br />

P223. Z. Kalogiratou, T. Monovasilis and T.E. Simos, Computation of the<br />

eigenvalues of the one‐dimensional Schrödinger equation by symplectic<br />

methods, INTERNATIONAL JOURNAL OF QUANTUM CHEMISTRY 106 (4): 795‐<br />

802, MAR 15 2006<br />

P224. T.E. Simos and G. Psihoyios, Untitled, MOLECULAR SIMULATION 31<br />

(14‐15): 1073‐1073 DEC 2005<br />

P225. T.E. Simos, A P‐stable exponentially‐fitted method for the<br />

numerical integration of the Schrödinger equation, MOLECULAR SIMULATION<br />

31 (14‐15): 1095‐1100 DEC 2005<br />

P226. T.E. Simos and J. Vigo‐Aguiar, Special issue for The International<br />

Conference of Computational Methods in Sciences and Engineering 2003<br />

(ICCMSE 2003) ‐ Preface, MATHEMATICAL AND COMPUTER MODELLING 42 (7‐<br />

8): Pages: 1‐2 OCT 2005<br />

P227. E.G. Varagouli, T.E. Simos and G.S. Xeidakis, Fitting a multiple<br />

regression line to travel demand forecasting: The case of the prefecture of<br />

Xanthi, Northern Greece, MATHEMATICAL AND COMPUTER MODELLING 42 (7‐<br />

8): 817‐836 OCT 2005<br />

P228. Z.A. Anastassi and T.E. Simos, Trigonometrically fitted fifth‐order<br />

Runge‐Kutta methods for the numerical solution of the Schrödinger equation<br />

MATHEMATICAL AND COMPUTER MODELLING 42 (7‐8): 877‐886 OCT 2005<br />

P229. G. Psihoyios and T.E. Simos, A new trigonometrically‐fitted sixth<br />

algebraic order P‐C algorithm for the numerical solution of the radial<br />

Schrödinger equation, MATHEMATICAL AND COMPUTER MODELLING 42 (7‐8):<br />

887‐902 OCT 2005<br />

P230. D.P. Sakas and T.E. Simos, A fifth alaebraic order<br />

trigonometricallyfitted modified Runge‐Kutta Zonneveld method for the<br />

numerical solution of orbital problems, MATHEMATICAL AND COMPUTER<br />

MODELLING 42 (7‐8): 903‐920 OCT 2005<br />

P231. T.E. Simos, A family of fifth algebraic order trigonometrically fitted<br />

Runge‐Kutta methods for the numerical solution of the Schrödinger equation<br />

COMPUTATIONAL MATERIALS SCIENCE 34 (4): 342‐354 DEC 2005<br />

Page 47 of 379

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