An energy-momentum tensor in gauge theories: Satish D. Joglekar, Institute for Advanced Study, Princeton, New Jersey 08540
- Publisher
- Elsevier Science
- Year
- 1976
- Tongue
- English
- Weight
- 122 KB
- Volume
- 99
- Category
- Article
- ISSN
- 0003-4916
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β¦ Synopsis
Nonlinear wave mechanics is constructed, based on Schrodinger-type equation with nonlinearity --b$ In j 4 12. This nonlinearity is selected by assuming the factorization of wavefunctions for composed systems. Its most attractive features are: existence of the lower energy bound and validity of Plan&s relation E = tiw. In any number of dimensions, soliton-like solutions (gaussons) of our equation exist and move in slowly varying fields like classical particles. The Born interpretation of the wavefunction is consistent with logarithmic nonlinearity and we tentatively estimate the order of magnitude of the universal constant 6.
A Meson-Exchange N-N Potential.
π SIMILAR VOLUMES
## ABSTRACTS OF PAPERS TO APPEAR IN FUTURE ISSUES method is applied also to the continuous spectrum and similar expansions are found. The problem of the normalization of both discrete and continuous spectrum eigenstates is discussed and we find some differences in the case of the scattering states
Consider -A + XV with V short range at a value &, where some eigenvalue e(h) -0 as X L h, ' We analyze two questions: (i) What is the leading order of e(h), i.e., for what 4 does e(X) N c(X-&,)a? (ii) Is e(X) analytic at X = &, and, if not, what is the natural expansion parameter? The results are hi