Kenneth L. Kowalski
Affiliations: | 1962-2015 | Physics | Case Western Reserve University, Cleveland Heights, OH, United States |
Area:
Optics PhysicsWebsite:
https://physics.case.edu/emeriti/kenneth-l-kowalski/Google:
"Kenneth Lawrence Kowalski" OR "Kenneth L Kowalski"Bio:
https://inspirehep.net/authors/1001972
https://library.brown.edu/theses/theses.php?task=search&advisorid=392
Mean distance: (not calculated yet)
Parents
Sign in to add mentor| David Feldman | grad student | 1963 | Brown | |
| (On the two-body formulation of high-energy nuclear scattering problems) | ||||
Children
Sign in to add trainee| Rita L. Cognion | grad student | 2001 | Case Western |
| Steven Charles Pieper | post-doc | Case Western |
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Publications
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| Kowalski KL. (2000) Generalized binomial distributions Journal of Mathematical Physics. 41: 2375-2382 |
| Karatas DL, Kowalski KL. (1990) Noether'S Theorem For Local Gauge Transformations American Journal of Physics. 58: 123-131 |
| Adhikari SK, Kowalski KL. (1989) Universality of off-shell two-body scattering amplitudes at negative and positive energies: Gamma -matrix formalism. Physical Review. a, General Physics. 40: 2270-2275 |
| Adhikari SK, Kowalski KL. (1989) Universality of off-shell two-body scattering amplitudes at negative and positive energies: -matrix formalism Physical Review A. 40: 2270-2275 |
| Gates EI, Kowalski KL. (1988) Majorana Feynman rules. Physical Review D: Particles and Fields. 37: 938-945 |
| Kowalski KL. (1987) Goldstone theorem at finite temperature and density. Physical Review D: Particles and Fields. 35: 3940-3943 |
| Kowalski KL. (1987) Comment on real-time finite-temperature gauge field propagators Zeitschrift FüR Physik C Particles and Fields. 36: 665-667 |
| Kowalski KL. (1986) Formalism-dependent optical potentials Il Nuovo Cimento a Series 11. 92: 289-308 |
| Kowalski KL. (1985) Thermal averages in covariant gauges. Physical Review D: Particles and Fields. 32: 2835-2836 |
| Brown RW, Kowalski KL. (1984) Gauge couplings as local gauge and Poincaré transformations: Generalized Taub-Volkov solutions Physical Review D. 30: 2602-2607 |