In the context of the spectral action and the noncommutative geometry approach to the physical fundamental interactions, we extend the standard model of particle physics introducing a model based on a larger symmetry in the attempt to obtain a new scalar field, bringing the Higgs mass in the vicinity of 126~GeV and to cure the instability problem of the electroweak vacuum. We also investigate whether inclusion of dimension six terms in the Standard Model Lagrangian or gravitational contributions may cause the unification of the gauge coupling constants at high energy scale
We introduce an example of noncommutative geometry-like supersymmetric standard model. We give a spe...
Connes’ non-commutative geometry (NCG) is a generalization of Riemannian geometry that is particular...
Noncommutative geometry provides both a unified description of the Standard Model of particle physic...
In the context of the spectral action and the noncommutative geometry approach to the standard model...
In the context of the spectral action and the noncommutative geometry approach to the standard model...
We show that allowing the metric dimension of a space to be independent of its KO-dimension and turn...
From the research for particles in physics it is clear that discrete symmetries guide their existenc...
In the context of the spectral action and the noncommutative geometry approach to the standard model...
Alain Connes discovered an algebraic approach to geometry where he replaced ordinary Riemannian spin...
Alain Connes discovered an algebraic approach to geometry where he replaced ordinary Riemannian spin...
Noncommutative spectral geometry offers a purely geometric explanation for the standard model of str...
Noncommutative spectral geometry offers a purely geometric explanation for the standard model of str...
Noncommutative spectral geometry offers a purely geometric explanation for the standard model of str...
Noncommutative spectral geometry offers a purely geometric explanation for the standard model of str...
Noncommutative spectral geometry offers a purely geometric explanation for the standard model of str...
We introduce an example of noncommutative geometry-like supersymmetric standard model. We give a spe...
Connes’ non-commutative geometry (NCG) is a generalization of Riemannian geometry that is particular...
Noncommutative geometry provides both a unified description of the Standard Model of particle physic...
In the context of the spectral action and the noncommutative geometry approach to the standard model...
In the context of the spectral action and the noncommutative geometry approach to the standard model...
We show that allowing the metric dimension of a space to be independent of its KO-dimension and turn...
From the research for particles in physics it is clear that discrete symmetries guide their existenc...
In the context of the spectral action and the noncommutative geometry approach to the standard model...
Alain Connes discovered an algebraic approach to geometry where he replaced ordinary Riemannian spin...
Alain Connes discovered an algebraic approach to geometry where he replaced ordinary Riemannian spin...
Noncommutative spectral geometry offers a purely geometric explanation for the standard model of str...
Noncommutative spectral geometry offers a purely geometric explanation for the standard model of str...
Noncommutative spectral geometry offers a purely geometric explanation for the standard model of str...
Noncommutative spectral geometry offers a purely geometric explanation for the standard model of str...
Noncommutative spectral geometry offers a purely geometric explanation for the standard model of str...
We introduce an example of noncommutative geometry-like supersymmetric standard model. We give a spe...
Connes’ non-commutative geometry (NCG) is a generalization of Riemannian geometry that is particular...
Noncommutative geometry provides both a unified description of the Standard Model of particle physic...