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On Virtual Excitations of a Compound Particle

✍ Scribed by B. N. Zakhariev; S. N. Sokolov


Book ID
101483035
Publisher
John Wiley and Sons
Year
1965
Tongue
English
Weight
443 KB
Volume
470
Category
Article
ISSN
0003-3804

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✦ Synopsis


One-dimensional motion of three interacting particles is considered in the case when two of them form a bound state (compound particle). For the particular case when the excitation energy of the compound particle grows quadratically the effect of the infinite number of virtual excitations is investigated. It is shown that the population of the higher states is in inverse proportion to the cube of the excitation energy and the neglect of the states higher than the dh one leads to an error of the order -. Besides, it is proved that the system of equations which takes into account all the virtual excitations of the compound particle can be solved by the Fredholm method. 1 93 ' ) B. H. 3aXapbeB M c. H. COHOJIOB, 3@@eKT YCHJIeHHOfi IIpOHHqaeMOCTM JiJIR CJIOW-HbIX W3CTllq. npelIpMHT OBfik'i P-1473 (1963). CBR3aHHbIX YaCTHqaX. npeIIpMHT OBRm P-1562 (1964).

' ) c. r. MHXJIHH, HHTeI'paJIbHhIe YpaBHeHUH. FIITTJI, 1949.


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