DLMF:28.12.E15 (Q8313)

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DLMF:28.12.E15
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    Statements

    se ν ( z , q ) = - se ν ( - z , q ) = - se - ν ( z , q ) . Mathieu-se 𝜈 𝑧 𝑞 Mathieu-se 𝜈 𝑧 𝑞 Mathieu-se 𝜈 𝑧 𝑞 {\displaystyle{\displaystyle\mathrm{se}_{\nu}\left(z,q\right)=-\mathrm{se}_{% \nu}\left(-z,q\right)=-\mathrm{se}_{-\nu}\left(z,q\right).}}
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    DLMF:28.12.E15
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    se n ( z , q ) Mathieu-se 𝑛 𝑧 𝑞 {\displaystyle{\displaystyle\mathrm{se}_{\NVar{n}}\left(\NVar{z},\NVar{q}% \right)}}
    C28.S2.SS6.p1.m8abdec
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    q = h 2 𝑞 superscript 2 {\displaystyle{\displaystyle q=h^{2}}}
    C28.S1.XMD10.m1ldec
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    z 𝑧 {\displaystyle{\displaystyle z}}
    C28.S1.XMD6.m1idec
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    ν 𝜈 {\displaystyle{\displaystyle\nu}}
    C28.S1.XMD7.m1ldec
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