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Professor Dr T.E. Simos ‐ CV<br />

7. Q.H. Ming, Y.P. Yang, Y.L. Fang, An Optimized Runge‐Kutta Method for the<br />

Numerical Solution of the Radial Schrodinger Equation, MATHEMATICAL<br />

PROBLEMS IN ENGINEERING Article Number: 867948 DOI:<br />

10.1155/2012/867948 Published: 2012<br />

8. Y.L. Fang, Q.H. Li, Q.H. Ming, and K.M. Wang, A New Optimized Runge‐Kutta<br />

Pair for the Numerical Solution of the Radial Schrodinger Equation, ABSTRACT<br />

AND APPLIED ANALYSIS Article Number: 641236 DOI: 10.1155/2012/641236<br />

Published: 2012<br />

9. Fang, YL (Fang, Yonglei)[ 1 ] ; You, X (You, Xiong)[ 2,3 ] ; Ming, QH (Ming,<br />

Qinghe)[ 1 ], New optimized explicit modified RKN methods for the numerical<br />

solution of the Schrodinger equation, JOURNAL OF MATHEMATICAL CHEMISTRY<br />

Volume: 51 Issue: 1 Pages: 390‐411 DOI: 10.1007/s10910‐012‐0090‐y<br />

Published: JAN 2013<br />

10. You, X (You, Xiong)[ 1,2 ] ; Chen, ZX (Chen, Zhaoxia)[ 1 ] ; Fang, YL (Fang,<br />

Yonglei)[ 3 ], New explicit adapted Numerov methods for second‐order<br />

oscillatory differential equations, APPLIED MATHEMATICS AND COMPUTATION<br />

Volume: 219 Issue: 11 Pages: 6241‐6255 DOI: 10.1016/j.amc.2012.12.026<br />

Published: FEB 1 2013<br />

11. Liu, SW (Liu, Shiwei)[ 1 ] ; Zheng, J (Zheng, Juan)[ 1 ] ; Fang, YL (Fang,<br />

Yonglei)[ 1 ], A new modified embedded 5(4) pair of explicit Runge‐Kutta<br />

methods for the numerical solution of the Schrodinger equation, JOURNAL OF<br />

MATHEMATICAL CHEMISTRY Volume: 51 Issue: 3 Pages: 937‐953 DOI:<br />

10.1007/s10910‐012‐0127‐2 Published: MAR 2013<br />

12. Fang, YL (Fang, Yonglei); You, X (You, Xiong); Ming, QH (Ming, Qinghe), A<br />

new phase‐fitted modified Runge‐Kutta pair for the numerical solution of the<br />

radial Schrodinger equation, APPLIED MATHEMATICS AND COMPUTATION,<br />

Volume: 224 Pages: 432‐441, DOI: 10.1016/j.amc.2013.08.081, Published: NOV<br />

1 2013<br />

13. Fang, YL (Fang, Yonglei)[ 1 ] ; You, X (You, Xiong)[ 2 ], New optimized twoderivative<br />

Runge‐Kutta type methods for solving the radial Schrodinger<br />

equation, JOURNAL OF MATHEMATICAL CHEMISTRY, Volume: 52 Issue: 1<br />

Pages: 240‐254, DOI: 10.1007/s10910‐013‐0259‐z, Published: JAN 2014<br />

14. Fang, YL (Fang, Yonglei)[ 1 ] ; You, X (You, Xiong)[ 2 ] ; Ming, QH (Ming,<br />

Qinghe)[ 1 ], Trigonometrically fitted two‐derivative Runge‐Kutta methods for<br />

solving oscillatory differential equations, NUMERICAL ALGORITHMS, Volume: 65<br />

Issue: 3 Pages: 651‐667 Special Issue: SI, DOI: 10.1007/s11075‐013‐9802‐z,<br />

Published: MAR 2014<br />

15. Franco, JM (Franco, J. M.)[ 1 ] ; Khiar, Y (Khiar, Y.)[ 1 ] ; Randez, L (Randez,<br />

L.)[ 1 ], Two new embedded pairs of explicit Runge‐Kutta methods adapted to<br />

the numerical solution of oscillatory problems, APPLIED MATHEMATICS AND<br />

COMPUTATION, Volume: 252 Pages: 45‐57, DOI: 10.1016/j.amc.2014.11.097,<br />

Published: FEB 1 2015<br />

16. Zhang, Yanwei; Che, Haitao; Fang, Yonglei; et al., A New Trigonometrically<br />

Fitted Two‐Derivative Runge‐Kutta Method for the Numerical Solution of the<br />

Page 150 of 379

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