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- Miyawaki_lift abstract "In mathematics, the Miyawaki lift or Ikeda–Miyawaki lift or Miyawaki–Ikeda lift takes two Siegel modular forms to another Siegel modular form. Miyawaki (1992) conjectured the existence of this lift for the case of degree 3 Siegel modular forms, and Ikeda (2006) proved its existence in some cases using the Ikeda lift.Ikeda's construction starts with a Siegel modular form of degree 1 and weight 2k, and a Siegel cusp form of degree r and weight k + n + r and constructs a Siegel form of degree 2n + r and weight k + n + r. The case when n = r = 1 was conjectured by Miyawaki. Here n, k, and r are non-negative integers whose sum is even.".
- Miyawaki_lift wikiPageID "44589807".
- Miyawaki_lift wikiPageLength "1382".
- Miyawaki_lift wikiPageOutDegree "4".
- Miyawaki_lift wikiPageRevisionID "672254759".
- Miyawaki_lift wikiPageWikiLink Category:Automorphic_forms.
- Miyawaki_lift wikiPageWikiLink Ikeda_lift.
- Miyawaki_lift wikiPageWikiLink Mathematics.
- Miyawaki_lift wikiPageWikiLink Siegel_modular_form.
- Miyawaki_lift wikiPageWikiLinkText "Miyawaki lift".
- Miyawaki_lift wikiPageUsesTemplate Template:Citation.
- Miyawaki_lift wikiPageUsesTemplate Template:Distinguish.
- Miyawaki_lift wikiPageUsesTemplate Template:Harvtxt.
- Miyawaki_lift wikiPageUsesTemplate Template:Numtheory-stub.
- Miyawaki_lift subject Category:Automorphic_forms.
- Miyawaki_lift type Thing.
- Miyawaki_lift comment "In mathematics, the Miyawaki lift or Ikeda–Miyawaki lift or Miyawaki–Ikeda lift takes two Siegel modular forms to another Siegel modular form.".
- Miyawaki_lift label "Miyawaki lift".
- Miyawaki_lift differentFrom Ikeda_lift.
- Miyawaki_lift sameAs Q18610183.
- Miyawaki_lift sameAs m.012dwn9_.
- Miyawaki_lift sameAs Miyawakilyft.
- Miyawaki_lift sameAs Q18610183.
- Miyawaki_lift wasDerivedFrom Miyawaki_lift?oldid=672254759.
- Miyawaki_lift isPrimaryTopicOf Miyawaki_lift.