Michael Thayer Vaughn
Affiliations: | 1960 | Purdue University, West Lafayette, IN, United States | |
| 1964-2010 | Northeastern University, Boston, MA, United States |
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"Michael Thayer Vaughn"Bio:
https://inspirehep.net/record/984903?ln=en
http://adsabs.harvard.edu/abs/1960PhDT.........5V
https://books.google.com/books?id=GSEhAQAAMAAJ
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Parents
Sign in to add mentor| David C. Peaslee | grad student | 1960 | Purdue | |
| (Hyperon-Nucleon Interactions.) | ||||
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Publications
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| Martin SP, Vaughn MT. (2008) Erratum: Two-loop renormalization group equations for soft supersymmetry-breaking couplings [Phys. Rev. D 50, 2282 (1994)] Physical Review D. 78: 39903 |
| Jack I, Jones DR, Martin SP, et al. (1994) Decoupling of the epsilon -scalar mass in softly broken supersymmetry. Physical Review D: Particles and Fields. 50: R5481-R5483 |
| Martin SP, Vaughn MT. (1994) Two-loop renormalization group equations for soft supersymmetry-breaking couplings. Physical Review D: Particles and Fields. 50: 2282-2292 |
| Martin SP, Vaughn MT. (1993) Regularization dependence of running couplings in softly broken supersymmetry Physics Letters B. 318: 331-337 |
| Goldberg H, Vaughn MT. (1992) Exact nonperturbative unitary amplitudes for 1 → 8 transitions in a field theoretic model Physics Letters B. 291: 125-129 |
| Hey AJ, Merlin JH, Ricketts MW, et al. (1988) Topological solutions in gauge theory and their computer graphic representation. Science (New York, N.Y.). 240: 1163-8 |
| Machacek ME, Vaughn MT. (1984) Two-loop renormalization group equations in a general quantum field theory: (III). Scalar quartic couplings Nuclear Physics. 249: 70-92 |
| Machacek ME, Vaughn MT. (1984) Two-loop renormalization group equations in a general quantum field theory (II). Yukawa couplings Nuclear Physics. 236: 221-232 |
| Machacek ME, Vaughn MT. (1983) Two Loop Renormalization Group Equations in a General Quantum Field Theory. 1. Wave Function Renormalization Nuclear Physics. 222: 83-103 |
| Kephart TW, Vaughn MT. (1983) Tensor methods for the exceptional group E6 Annals of Physics. 145: 162-184 |