DLMF:13.14.E11 (Q4500)

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DLMF:13.14.E11
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    Statements

    Defining formula
    M κ , μ ⁡ ( z ⁢ e 2 ⁢ m ⁢ π ⁢ i ) = ( - 1 ) m ⁢ e 2 ⁢ m ⁢ μ ⁢ π ⁢ i ⁢ M κ , μ ⁡ ( z ) . Whittaker-confluent-hypergeometric-M 𝜅 𝜇 𝑧 superscript 𝑒 2 𝑚 𝜋 imaginary-unit superscript 1 𝑚 superscript 𝑒 2 𝑚 𝜇 𝜋 imaginary-unit Whittaker-confluent-hypergeometric-M 𝜅 𝜇 𝑧 {\displaystyle{\displaystyle M_{\kappa,\mu}\left(ze^{2m\pi\mathrm{i}}\right)=(% -1)^{m}e^{2m\mu\pi\mathrm{i}}M_{\kappa,\mu}\left(z\right).}}
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    DLMF id
    DLMF:13.14.E11
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    Symbols used
    Whittaker confluent hypergeometric function
    Defining formula
    M κ , μ ⁡ ( z ) Whittaker-confluent-hypergeometric-M 𝜅 𝜇 𝑧 {\displaystyle{\displaystyle M_{\NVar{\kappa},\NVar{\mu}}\left(\NVar{z}\right)}}
    xml-id
    C13.S14.E2.m2aedec
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    the ratio of the circumference of a circle to its diameter
    Defining formula
    π {\displaystyle{\displaystyle\pi}}
    xml-id
    C3.S12.E1.m2aadec
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