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Mary K. Gaillard

Researcher at University of California, Berkeley

Publications -  96
Citations -  8506

Mary K. Gaillard is an academic researcher from University of California, Berkeley. The author has contributed to research in topics: Supergravity & Supersymmetry. The author has an hindex of 37, co-authored 96 publications receiving 8185 citations. Previous affiliations of Mary K. Gaillard include Fermilab & CERN.

Papers
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A Phenomenological Profile of the Higgs Boson

TL;DR: In this paper, a discussion is given of the production, decay and observability of the scalar Higgs boson H expected in gauge theories of the weak and electromagnetic interactions such as the Weinberg-Salam model.
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Aspects of the flipped unification of strong, weak and electromagnetic interactions

TL;DR: In this article, the SU(5) model was applied to the strong and other elementary particle interactions and the proton lifetime was estimated in theories with second-order baryon number violation, and found to be O(103-104) longer than naive dimensional counting suggested.
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The TeV physics of strongly interacting W's and Z's

TL;DR: In this article, the authors study the general signatures of a strongly interacting W, Z system and conclude that these two possibilities can be unambiguously distinguished by a hadron collider facility capable of observing the enhanced production of WW, WZ and ZZ pairs that will occur if W's and Z's have strong interactions.
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Δ I = 1 2 Rule for Nonleptonic Decays in Asymptotically Free Field Theories

TL;DR: In this article, the Weinberg-Salam theory of weak interactions and an exactly-conserved-color gauge symmetry for strong interactions were examined for the effective non-leptonic weak interaction.
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Duality rotations for interacting fields

TL;DR: In this paper, the authors study the properties of interacting field theories which are invariant under duality rotations which transform a vector field strength into its dual, and show that the largest group for n interacting field strengths is the non-compact Sp(2 n,R), which has U( n ) as its maximal compact subgroup.