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Hida theory for Shimura varieties of Hodge type Xiaoyu ZHANG Abstract In this article, we generalize the work of H.Hida and V.Pilloni to construct padic families of ordinary modular forms on Shimura
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By understanding and utilizing the Serre-Tate formula, these individuals can investigate various aspects of Shimura varieties, analyze their properties, and make important mathematical conclusions.
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The serre-tate formory for shimura is a specific form used for reporting financial and tax information related to Shimura establishments, typically used for compliance with local or national regulations.
Individuals or entities that maintain Shimura accounts or operations are generally required to file the serre-tate formory for shimura.
To fill out the serre-tate formory for shimura, follow the provided instructions on the form, ensuring you accurately enter all required financial information and any additional data specified.
The purpose of the serre-tate formory for shimura is to collect data for regulatory, statistical, or compliance purposes to ensure transparent financial reporting and adherence to laws.
Reported information generally includes financial statements, income sources, expenses, and any other relevant operational data related to Shimura.
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2010 2016 michigan pel epe shimura isomorphism ig tepe gsp subgroup abelian h1 pn i1 ax0 adic ipe automorphic dx peder mad12 morphism hecke xdm n1 invariant h2 zp hasse sh1 datum igm pp qp eder deg hida i0 t0 w1 j1 cocharacter pil12 pev hdr p1 vcusp torus

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