Abstract
The Siegert states are approached in framework of Bloch-Lane-Robson formalism for quantum collisions. The Siegert state is not described by a pole of Wigner R-matrix but rather by the equation 1 - RnnLn = 0, relating R-matrix element R-nn to decay channel logarithmic derivative L-n. Extension of Siegert state equation to multichannel system results in the replacement of channel R- matrix element R-nn by its reduced counterpart R-nn. One proves the Siegert state is a pole, (1 - RnnLn)(-1), of multichannel collision matrix. The Siegert equation 1 - RnnLn = 0, (n - Rydberg channel), implies basic results of Quantum Defect Theory as Seaton's theorem, complex quantum defect, channel resonances and threshold continuity of averaged multichannel collision matrix elements.
| Item Type: | Journal article |
|---|---|
| Faculties: | Physics |
| Subjects: | 500 Science > 530 Physics |
| ISSN: | 1434-6060 |
| Language: | English |
| Item ID: | 89539 |
| Date Deposited: | 25. Jan 2022 09:31 |
| Last Modified: | 25. Jan 2022 09:31 |
