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- W2010069430 abstract "We study quantum field theory in six dimensions with two of them compactified on a square. A simple boundary condition is the identification of two pairs of adjacent sides of the square such that the values of a field at two identified points differ by an arbitrary phase. This allows a chiral fermion content for the four-dimensional theory obtained after integrating over the square. We find that nontrivial solutions for the field equations exist only when the phase is a multiple of π/2, so that this compactification turns out to be equivalent to a T2/Z4 orbifold associated with toroidal boundary conditions that are either periodic or anti-periodic. The equality of the lagrangian densities at the identified points in conjunction with six-dimensional Lorentz invariance leads to an exact Z8 × Z2 symmetry, where the Z2 parity ensures the stability of the lightest Kaluza-Klein particle." @default.
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- W2010069430 date "2004-03-31" @default.
- W2010069430 modified "2023-09-24" @default.
- W2010069430 title "Chiral Compactification on a Square" @default.
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- W2010069430 doi "https://doi.org/10.1088/1126-6708/2004/03/071" @default.
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