DLMF:13.18.E1 (Q4570)

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DLMF:13.18.E1
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    Statements

    Defining formula
    M 0 , 1 2 ⁡ ( 2 ⁢ z ) = 2 ⁢ sinh ⁡ z , Whittaker-confluent-hypergeometric-M 0 1 2 2 𝑧 2 𝑧 {\displaystyle{\displaystyle M_{0,\frac{1}{2}}\left(2z\right)=2\sinh z,}}
    0 references
    DLMF id
    DLMF:13.18.E1
    0 references
    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.m2adec
    0 references
    hyperbolic sine function
    Defining formula
    sinh ⁡ z 𝑧 {\displaystyle{\displaystyle\sinh\NVar{z}}}
    xml-id
    C4.S28.E1.m2adec
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    Q11557
    Defining formula
    z 𝑧 {\displaystyle{\displaystyle z}}
    xml-id
    C13.S1.XMD6.m1dec
    0 references
    Q11557
    Defining formula
    z 𝑧 {\displaystyle{\displaystyle z}}
    xml-id
    C13.S1.XMD6.m1dec
    0 references
     
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