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- Almost_holomorphic_modular_form abstract "In mathematics, almost holomorphic modular forms, also called nearly holomorphic modular forms, are a generalization of modular forms that are polynomials in 1/Im(τ) with coefficients that are holomorphic functions of τ. A quasimodular form is the holomorphic part of an almost holomorphic modular form. An almost holomorphic modular form is determined by its holomorphic part, so the operation of taking the holomorphic part gives an isomorphism between the spaces of almost holomorphic modular forms and quasimodular forms. The archetypal examples of quasi modular forms are the Eisenstein series E2(τ) (the holomorphic part of the almost holomorphic modular form E2(τ) – 3/πIm(τ)), and derivatives of modular forms.In terms of representation theory, modular forms correspond roughly to highest weight vectors of certain discrete series representations of SL2(R), while almost holomorphic or quasimodular forms correspond roughly to other (not necessarily highest weight) vectors of these representations.".
- Almost_holomorphic_modular_form wikiPageID "42573861".
- Almost_holomorphic_modular_form wikiPageRevisionID "606044163".
- Almost_holomorphic_modular_form subject Category:Modular_forms.
- Almost_holomorphic_modular_form comment "In mathematics, almost holomorphic modular forms, also called nearly holomorphic modular forms, are a generalization of modular forms that are polynomials in 1/Im(τ) with coefficients that are holomorphic functions of τ. A quasimodular form is the holomorphic part of an almost holomorphic modular form.".
- Almost_holomorphic_modular_form label "Almost holomorphic modular form".
- Almost_holomorphic_modular_form sameAs m.010f5bpk.
- Almost_holomorphic_modular_form sameAs Q17002045.
- Almost_holomorphic_modular_form sameAs Q17002045.
- Almost_holomorphic_modular_form wasDerivedFrom Almost_holomorphic_modular_form?oldid=606044163.
- Almost_holomorphic_modular_form isPrimaryTopicOf Almost_holomorphic_modular_form.