About: Overconvergent modular form

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In mathematics, overconvergent modular forms are special p-adic modular forms that are elements of certain p-adic Banach spaces (usually infinite dimensional) containing classical spaces of modular forms as subspaces. They were introduced by Nicholas M. Katz in 1972.

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  • In mathematics, overconvergent modular forms are special p-adic modular forms that are elements of certain p-adic Banach spaces (usually infinite dimensional) containing classical spaces of modular forms as subspaces. They were introduced by Nicholas M. Katz in 1972. (en)
  • Inom matematiken är överkonvergenta modulära former speciella som är element av vissa p-adiska Banachrum (vanligen med oändlig dimension) som innehåller klassiska rum av modulära former som delrum. De introducerades av 1972. (sv)
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  • In mathematics, overconvergent modular forms are special p-adic modular forms that are elements of certain p-adic Banach spaces (usually infinite dimensional) containing classical spaces of modular forms as subspaces. They were introduced by Nicholas M. Katz in 1972. (en)
  • Inom matematiken är överkonvergenta modulära former speciella som är element av vissa p-adiska Banachrum (vanligen med oändlig dimension) som innehåller klassiska rum av modulära former som delrum. De introducerades av 1972. (sv)
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  • Overconvergent modular form (en)
  • Överkonvergent modulär form (sv)
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