Modular forms of finite modular subgroups from magnetized D-brane models
We study modular transformation of holomorphic Yukawa couplings in magnetized D-brane models. It is found that their products are modular forms, which are non-trivial representations of finite modular subgroups, e.g. \(S_3\), \(S_4\), \(\Delta(96)\) and \(\Delta(384)\).
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| creator | Kobayashi, Tatsuo Shio Tamba |
| description | We study modular transformation of holomorphic Yukawa couplings in magnetized D-brane models. It is found that their products are modular forms, which are non-trivial representations of finite modular subgroups, e.g. \(S_3\), \(S_4\), \(\Delta(96)\) and \(\Delta(384)\). |
| doi_str_mv | 10.48550/arxiv.1811.11384 |
| format | Article |
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| subjects | Analytic functions Couplings Physics - High Energy Physics - Phenomenology Physics - High Energy Physics - Theory Subgroups |
| title | Modular forms of finite modular subgroups from magnetized D-brane models |
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