DLMF:21.2.E10 (Q6866): Difference between revisions

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Property / Symbols used: Q11946 / rank
 
Normal rank
Property / Symbols used: Q11946 / qualifier
 
Defining formula:

θ j ( z | τ ) Jacobi-theta-tau 𝑗 𝑧 𝜏 {\displaystyle{\displaystyle\theta_{\NVar{j}}\left(\NVar{z}\middle|\NVar{\tau}% \right)}}

\Jacobithetatau{\NVar{j}}@{\NVar{z}}{\NVar{\tau}}
Property / Symbols used: Q11946 / qualifier
 
xml-id: C20.S2.SS1.m1abdec

Revision as of 14:47, 2 January 2020

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DLMF:21.2.E10
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    θ 2 ( π z | Ω ) = θ [ 1 2 0 ] ( z | Ω ) , Jacobi-theta-tau 2 𝜋 𝑧 Ω Riemann-theta-characterstics 1 2 0 𝑧 Ω {\displaystyle{\displaystyle\theta_{2}\left(\pi z\middle|\Omega\right)=\theta% \genfrac{[}{]}{0.0pt}{}{\tfrac{1}{2}}{0}\left(z\middle|\Omega\right),}}
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    DLMF:21.2.E10
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    θ j ( z | τ ) Jacobi-theta-tau 𝑗 𝑧 𝜏 {\displaystyle{\displaystyle\theta_{\NVar{j}}\left(\NVar{z}\middle|\NVar{\tau}% \right)}}
    C20.S2.SS1.m1abdec
    0 references