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The eclectic flavor symmetry of the ℤ2 orbifold
by
Nilles, Hans Peter
, Ramos-Sánchez, Saúl
, Vaudrevange, Patrick K. S.
, Baur, Alexander
, Kade, Moritz
in
Classical and Quantum Gravitation
/ Compactification and String Models
/ Discrete Symmetries
/ Elementary Particles
/ Field Theories in Higher Dimensions
/ Flavor (particle physics)
/ High energy physics
/ Modular structures
/ Particle physics
/ Physics
/ Physics and Astronomy
/ Quantum Field Theories
/ Quantum Field Theory
/ Quantum Physics
/ Regular Article - Theoretical Physics
/ Relativity Theory
/ String Theory
/ Superstrings and Heterotic Strings
/ Symmetry
2021
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The eclectic flavor symmetry of the ℤ2 orbifold
by
Nilles, Hans Peter
, Ramos-Sánchez, Saúl
, Vaudrevange, Patrick K. S.
, Baur, Alexander
, Kade, Moritz
in
Classical and Quantum Gravitation
/ Compactification and String Models
/ Discrete Symmetries
/ Elementary Particles
/ Field Theories in Higher Dimensions
/ Flavor (particle physics)
/ High energy physics
/ Modular structures
/ Particle physics
/ Physics
/ Physics and Astronomy
/ Quantum Field Theories
/ Quantum Field Theory
/ Quantum Physics
/ Regular Article - Theoretical Physics
/ Relativity Theory
/ String Theory
/ Superstrings and Heterotic Strings
/ Symmetry
2021
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The eclectic flavor symmetry of the ℤ2 orbifold
by
Nilles, Hans Peter
, Ramos-Sánchez, Saúl
, Vaudrevange, Patrick K. S.
, Baur, Alexander
, Kade, Moritz
in
Classical and Quantum Gravitation
/ Compactification and String Models
/ Discrete Symmetries
/ Elementary Particles
/ Field Theories in Higher Dimensions
/ Flavor (particle physics)
/ High energy physics
/ Modular structures
/ Particle physics
/ Physics
/ Physics and Astronomy
/ Quantum Field Theories
/ Quantum Field Theory
/ Quantum Physics
/ Regular Article - Theoretical Physics
/ Relativity Theory
/ String Theory
/ Superstrings and Heterotic Strings
/ Symmetry
2021
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Journal Article
The eclectic flavor symmetry of the ℤ2 orbifold
2021
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Overview
A
bstract
Modular symmetries naturally combine with traditional flavor symmetries and
CP
, giving rise to the so-called eclectic flavor symmetry. We apply this scheme to the two-dimensional ℤ
2
orbifold, which is equipped with two modular symmetries SL(2
,
ℤ)
T
and SL(2
,
ℤ)
U
associated with two moduli: the Kähler modulus
T
and the complex structure modulus
U
. The resulting finite modular group is ((
S
3
× S
3
) ⋊ ℤ
4
)
×
ℤ
2
including mirror symmetry (that exchanges
T
and
U
) and a generalized
CP
-transformation. Together with the traditional flavor symmetry (
D
8
× D
8
)/ℤ
2
, this leads to a huge eclectic flavor group with 4608 elements. At specific regions in moduli space we observe enhanced unified flavor symmetries with as many as 1152 elements for the tetrahedral shaped orbifold and
T
=
U
=
exp
π
i
3
. This rich eclectic structure implies interesting (modular) flavor groups for particle physics models derived form string theory.
Publisher
Springer Berlin Heidelberg,Springer Nature B.V,SpringerOpen
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