Solution of the Two-State Potential-Curve-Crossing Problem

作者: John B. Delos , Walter R. Thorson

DOI: 10.1103/PHYSREVLETT.28.647

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摘要: A general theory of the two-state curve-crossing problem has been developed, with a complete solution an accurate model for "close" crossings (including numerical computations strong coupling). Results clarify position Landau-Zener approximation and its improvements by Nikitin others, provide way extending these approximations into regions often treated incorrectly high-energy limit), can be readily adapted to simple, rapid calculations.

参考文章(4)
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Collisions Involving the Crossing of Potential Energy Curves Proceedings of The Royal Society A: Mathematical, Physical and Engineering Sciences. ,vol. 257, pp. 22- 31 ,(1960) , 10.1098/RSPA.1960.0130
M.S. Child, Curve-crossing and the WKB approximation Molecular Physics. ,vol. 20, pp. 171- 184 ,(1971) , 10.1080/00268977100100171
Walter R. Thorson, John B. Delos, Seth A. Boorstein, Studies of the Potential-Curve Crossing Problem. I. Analysis of Stueckelberg's Method Physical Review A. ,vol. 4, pp. 1052- 1066 ,(1971) , 10.1103/PHYSREVA.4.1052