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Non-Invertible Selection Rules on Heterotic Non-Abelian Orbifolds
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Non-Invertible Selection Rules on Heterotic Non-Abelian Orbifolds
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We investigate coupling selection rules in heterotic string theory on non-Abelian orbifolds. Since boundary conditions on the orbifolds are classified by conjugacy classes of space group elements, non-Abelian orbifolds give rise to non-invertible selection rules on couplings among twisted sectors as well as ones including untwisted sectors. Furthermore, we find that non-invertible selection rules lead to characteristic patterns of Yukawa matrices.
Forward citations
Cited by 3 Pith papers
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