Constraints among Coupling Constants in Noncommutative Geometry Models : Particles and Fields

スポンサーリンク

概要

• 論文の詳細を見る

• We study constraints among coupling constants of the standard model obtained in the noncommutative geometry (NCG) method. First, we analyze the evolution of the Higgs boson mass under the renormalization group by adopting the idea of Alvarez et al. For this analysis we derive two certain constraints by modifying Connes's way of constructing the standard model. Next, we find renormalization group invariant (RGI) constraints in the NCG method. We also consider the relation between the condition that a constraint among coupling constants of a model becomes RGI and the condition that the model becomes multiplicative renormalizable by using a simple example.

• 理論物理学刊行会の論文
• 1998-08-25

著者

• Umezawa E

  School Of Health Sciences Fujita Health University

• Umezawa Eizou

  Department Of Physics College Of Science And Technology Nihon University

関連論文

• Lorentz Invariance and the Unitarity Problem in Non-Commutative Field Theory
• Lorentz-Invariant Non-Commutative Space-Time Based on DFR Algebra
• An Approach to Electroweak Interactions Based on Non-Commutative Geometry : Particles and Fields
• Lorentz Invariance and the Unitarity Problem in Non-Commutative Field Theory(Particles and Fields)
• Constraints among Coupling Constants in Noncommutative Geometry Models : Particles and Fields
• Fine-Tuning Problem in a Left-Right Symmetric Model and Sogami's Generalized Covariant Derivative Method : Particles and Fields
• Bi-Local Higgs-Like Fields Based on Non-Commutative Geometry
• Constraints among Coupling Constants in Noncommutative Geometry Models : Particles and Fields

スポンサーリンク