DLMF:2.5.E28 (Q804)

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DLMF:2.5.E28
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    h ( z ) = h 1 ( z ) + h 2 ( z ) Mellin-transform 𝑧 Mellin-transform subscript 1 𝑧 Mellin-transform subscript 2 𝑧 {\displaystyle{\displaystyle\mathscr{M}\mskip-3.0mu h\mskip 3.0mu \left(z% \right)=\mathscr{M}\mskip-3.0mu h_{1}\mskip 3.0mu \left(z\right)+\mathscr{M}% \mskip-3.0mu h_{2}\mskip 3.0mu \left(z\right)}}
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    ( f ) ( s ) Mellin-transform 𝑓 𝑠 {\displaystyle{\displaystyle\mathscr{M}\left(\NVar{f}\right)\left(\NVar{s}% \right)}}
    C1.S14.E32.m2akdec
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    f ( x ) 𝑓 𝑥 {\displaystyle{\displaystyle f(x)}}
    C2.S5.XMD14.m1fdec
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    h ( x ) 𝑥 {\displaystyle{\displaystyle h(x)}}
    C2.S5.XMD16.m1edec
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