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Professor Dr T.E. Simos ‐ CV<br />

Computing, Information Systems and Mathematics, Working Report No 99/01.<br />

β) P.S. Williams and T.E. Simos, Exponentially‐fitted Runge‐Kutta fourth<br />

algebraic order methods for the numerical solution of the Schrödinger equation<br />

and related problems, International Journal of Modern Physics C, 11, 785‐<br />

807(2000).<br />

P129. G. Avdelas, A. Konguetsof and T.E. Simos, A family of hybrid eighth<br />

order methods with minimal phase‐lag for the numerical solution of the<br />

Schrödinger equation and related problems, International Journal of Modern<br />

Physics C, 11, 415‐437(2000).<br />

P130. T.E. Simos, An embedded Runge‐Kutta method with phase‐lag of<br />

order infinity for the numerical solution of the of Schrödinger equation,<br />

International Journal of Modern Physics C, 11, 1115‐1133(2000).<br />

P131. T.E. Simos and Jesus Vigo‐Aguiar, A new modified Runge‐Kutta‐<br />

Nyström method with phase‐lag of order infinity for the numerical solution of<br />

the Schrödinger equation and related problems, International Journal of<br />

Modern Physics C, 11, 1195‐1208(2000).<br />

P132. T.E. Simos, A new explicit Bessel and Neumann fitted eighth<br />

algebraic order method for the numerical solution of the Schrödinger equation,<br />

Journal of Mathematical Chemistry, 27, 343‐356(2000).<br />

P133. T.E. Simos, Preface (for the Millennium Issue of International<br />

Journal of Modern Physics C), International Journal of Modern Physics C, 11,<br />

1079(2000).<br />

P134. Jesus Vigo‐Aguiar, Jose Maria Ferrandiz and T.E. Simos, Encke<br />

methods adapted to regularizing variables, International Journal of Modern<br />

Physics A, 25, 3993‐4010(2000).<br />

P135. G. Avdelas, A. Konguetsof and T.E. Simos, A generalization of<br />

Numerov’s method for the numerical solution of the Schrödinger equation in<br />

two dimensions, Computers & Chemistry, 24, 577‐584(2000).<br />

P136. T.E. Simos, An accurate eighth order exponentially‐fitted method<br />

for the efficient solution of the Schrödinger equation, Computer Physics<br />

Communications, 125, 21‐59 (2000)<br />

P137. T.E. Simos, Exponentially‐fitted Runge‐Kutta methods for the<br />

numerical solution of the Schrödinger equation and related problems,<br />

Computational Materials Science, 18, 315‐322(2000).<br />

Page 38 of 379

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