ΒΙΟΓΡΑΦΙΚΟ ΣΗΜΕΙΩΜΑ
ΒΙΟΓΡΑΦΙΚΟ ΣΗΜΕΙΩΜΑ
ΒΙΟΓΡΑΦΙΚΟ ΣΗΜΕΙΩΜΑ
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26. Z.A. Anastassi, D.S. Vlachos and T.E. Simos, A Family of Runge-Kutta<br />
Methods with Zero Phase-Lag and Derivatives for the Numerical Solution of the<br />
Schrödinger Equation and Related Problems, Journal of Mathematical Chemistry, 46,<br />
(2009) 1158-1171 (Αναθοπά ζηα άπθπα 1, 3, 4, 12)<br />
27. D.S. Vlachos, Z.A. Anastassi and T.E. Simos, High Order Multistep Methods<br />
with Improved Phase-Lag Characteristics for the Integration of the Schrödinger<br />
Equation, Journal of Mathematical Chemistry DOI 10.1007/s10910-008-9510-4.<br />
(Αναθοπά ζηα άπθπα 1, 3, 4, 12)<br />
28. D. S. Vlachos, Z.A. Anastassi and T.E. Simos, High Order Phase Fitted<br />
Multistep Integrators for the Schrödinger Equation with Improved Frequency<br />
Tolerance, Journal of Mathematical Chemistry, 46 (2009) 1009-1049. (Αναθοπά ζηα<br />
άπθπα 1, 3, 4, 12)<br />
29. T. E. Simos, A family of four-step trigonometrically-fitted methods and its<br />
application to the Schrödinger Equation, Journal of Mathematical Chemistry, 44 (2008)<br />
447-466. (Αναθοπά ζηα άπθπα 3, 4 και 12)<br />
30. Z. Wang, H. Shao, A new kind of discretization scheme for solving a two<br />
dimensional time independent Schrödinger Equation, Computer Physics<br />
Communication, 180 (2009) 842–849. (Αναθοπά ζηο άπθπο 6)<br />
31. T.E Simos, P-Stability, Trigonometrically-fitting and the numerical solution of<br />
the Schrödinger Equation, Computer Physics Communication, 180 (2009) 1072–1085.<br />
(Αναθοπά ζηα άπθπα 3, 4 και 12)<br />
32. T.E Simos, Closed Newton Cotes trigonometrically fitted formulae of high order<br />
for the numerical integration of the Schrödinger Equation, Journal of Mathematical<br />
Chemistry, 44 (2008) 483-499 (Αναθοπά ζηα άπθπα 3, 4 και 12)<br />
33. Z. A. Anastassi · D. S. Vlachos · T. E. Simos, A new methodology for the<br />
development of numerical methods for the numerical solution of the Schrödinger equation<br />
Journal of Mathematical Chemistry, 46 (2009) 621-651. (Αναθοπά ζηα άπθπα 1, 3, 4 και<br />
12)<br />
34. Z. A. Anastassi, D. S. Vlachos · T. E. Simos, A new methodology for the<br />
construction of numerical methods for the approximate solution of the Schrödinger<br />
equation, Journal of Mathematical Chemistry 46 (2009), 652-691. (Αναθοπά ζηα άπθπα<br />
3, 4 και 12)<br />
35. T.E Simos, A new Numerov-type method for the numerical solution of the<br />
Schrödinger equation, Journal of Mathematical Chemistry, 46 (2009) 981-1007<br />
(Αναθοπά ζηα άπθπα 1, 3, 4 και 12)<br />
36. T.E Simos, Exponentially and Trigonometrically Fitted Methods for the Solution<br />
of the Schrödinger Equation, Acta Applicandae Mathematicae, 110 (2010) 1331–1352<br />
(Αναθοπά ζηα άπθπα 3, 4 και 12)<br />
37. Joseph Q.W. Lo · Bernie D., Shizgal, Pseudospectral methods of solution of the<br />
Schrödinger equation, Journal of Mathematical Chemistry, 44 (2008) 787–801.<br />
(Αναθοπά ζηα άπθπα 3, 10 και 12)
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