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Dynamical Symmetry Breaking of Extended Gauge Symmetries

Thomas Appelquist, Robert Shrock

TL;DR

These models explain why G(LR) and G422 break to SU(3)(c) x SU(2)(L) x U(1)(Y), and why this takes place at a scale (approximately 10(3) TeV) large compared to the electroweak scale, but much smaller than a GUT scale.

Abstract

We construct asymptotically free gauge theories exhibiting dynamical breaking of the left-right, strong-electroweak gauge group $G_{LR} = {\rm SU}(3)_c \times {\rm SU}(2)_L \times {\rm SU}(2)_R \times {\rm U}(1)_{B-L}$, and its extension to the Pati-Salam gauge group $G_{422}={\rm SU}(4)_{PS} \times {\rm SU}(2)_L \times {\rm SU}(2)_R$. The models incorporate technicolor for electroweak breaking, and extended technicolor for the breaking of $G_{LR}$ and $G_{422}$ and the generation of fermion masses, including a seesaw mechanism for neutrino masses. These models explain why $G_{LR}$ and $G_{422}$ break to ${\rm SU}(3)_c \times {\rm SU}(2)_L \times {\rm U}(1)_Y$, and why this takes place at a scale ($\sim 10^3$ TeV) which is large compared to the electroweak scale.

Dynamical Symmetry Breaking of Extended Gauge Symmetries

TL;DR

These models explain why G(LR) and G422 break to SU(3)(c) x SU(2)(L) x U(1)(Y), and why this takes place at a scale (approximately 10(3) TeV) large compared to the electroweak scale, but much smaller than a GUT scale.

Abstract

We construct asymptotically free gauge theories exhibiting dynamical breaking of the left-right, strong-electroweak gauge group , and its extension to the Pati-Salam gauge group . The models incorporate technicolor for electroweak breaking, and extended technicolor for the breaking of and and the generation of fermion masses, including a seesaw mechanism for neutrino masses. These models explain why and break to , and why this takes place at a scale ( TeV) which is large compared to the electroweak scale.

Paper Structure

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