2015
DOI: 10.1142/s0217751x15500256
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A microscopic approach to quark and lepton masses and mixings

Abstract: This review summarizes the results of a series of recent papers [1,2,3,4,5], where a microscopic structure underlying the physics of elementary particles has been proposed. The 'tetron model' relies on the existence of an internal isospin space, in which an independent physical dynamics takes place. This idea is critically reconsidered in the present work. As becomes evident in the course of discussion, the model not only describes electroweak phenomena but also modifies our understanding of other physical top… Show more

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Cited by 5 publications
(12 citation statements)
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References 109 publications
(441 reference statements)
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“…How does this work out in detail? Mathematically, a tetron is assumed to transform as the fundamental spinor representation of SO (6,1). This representation is 8-dimensional and sometimes called the octonion representation.…”
Section: Small Neutrino Masses From Conservation Of Isospinmentioning
confidence: 99%
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“…How does this work out in detail? Mathematically, a tetron is assumed to transform as the fundamental spinor representation of SO (6,1). This representation is 8-dimensional and sometimes called the octonion representation.…”
Section: Small Neutrino Masses From Conservation Of Isospinmentioning
confidence: 99%
“…In reality, the Hamiltonian is somewhat more complicated than (5) due to the appearance of antitetrons and of the fact that inner-and inter-tetrahedral interactions are present, the inner ones with 'exchange coupling' j = −O(1) GeV (strong interaction scale) and the inter ones with J = O(100) GeV (weak interaction scale). j and J have different sign, because j leads to the frustrated 'antiferromagnetic' ground state of a single tetrahedron, while J is responsible for the 'ferromagnetic' 4 alignment of neighboring tetrahedrons [1].…”
Section: Small Neutrino Masses From Conservation Of Isospinmentioning
confidence: 99%
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“…The crystal symmetry of superconductors does not allow us to consider the point groups of higher symmetry, such as the icosahedral group and its 4D extensions. However, this can be extended by considering the symmetry groups in the internal isospin space 25,26 .…”
Section: B Dirac Superconductorsmentioning
confidence: 99%