Paul Gerard Federbush
Affiliations: | 1966-2004 | University of Michigan, Ann Arbor, Ann Arbor, MI |
Area:
mathematical physicsWebsite:
http://faculty-history.dc.umich.edu/faculty/paul-g-federbushGoogle:
"Paul Gerard Federbush" OR "Paul G Federbush"Bio:
https://www.gf.org/fellows/all-fellows/paul-g-federbush/
https://archive.org/stream/JohnArchibaldWheelerAStudyOfMentoringInModernPhysics/JohnArchibaldWheeler-AStudyInMentoring-Part03-AppendicesCDAndE#page/n61/mode/2up
Mean distance: (not calculated yet)
Parents
Sign in to add mentorMarvin Leonard Goldberger | grad student | 1959 | Princeton | |
(A study of the electromagnetic properties of nucleons using dispersion techniques) |
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Publications
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Federbush P. (1995) A New Formulation and Regularization of Gauge Theories Using a Non-Linear Wavelet Expansion*> Progress of Theoretical Physics. 94: 1135-1146 |
Battle G, Federbush P, Uhlig P. (1994) Wavelets for Quantum Gravity and Divergence-Free Wavelets Applied and Computational Harmonic Analysis. 1: 295-297 |
Battle G, Federbush PG. (1994) Space-Time Wavelet Basis for the Continuity Equation Applied and Computational Harmonic Analysis. 1: 284-294 |
Federbush PG. (1990) A phase cell approach to Yang-Mills theory. V. Analysis of a chunk Communications in Mathematical Physics. 127: 433-457 |
Federbush PG. (1990) The ne plus ultra of tree graph inequalities Letters in Mathematical Physics. 19: 337-341 |
Federbush PG. (1987) A phase cell approach to Yang-Mills theory Communications in Mathematical Physics. 110: 293-309 |
Battle G, Federbush P. (1987) Ondelettes and phase cell cluster expansions, a vindication Communications in Mathematical Physics. 109: 417-419 |
Federbush P. (1986) A Phase Cell Approach to Yang-Mills Theory I. Modes, Lattice-Continuum Duality* Communications in Mathematical Physics. 107: 319-329 |
Battle GA, Federbush P. (1983) A phase cell cluster expansion for a hierarchical Ø 3 4 model Communications in Mathematical Physics. 88: 263-293 |
Battle GA, Federbush PG. (1982) A phase cell cluster expansion for Euclidean field theories Annals of Physics. 142: 95-139 |