(ii) 235 and 33/2
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actional integral of order β (β≥0) according to Riemann–Liouville is
{Iβg(z)=1Γ(β)∫z0(z−t)β−1g(t)dt,β>0,z>0,I0g(z)=g(z).
And Iβ satisfies the following properties:
⎧⎩⎨⎪⎪⎪⎪IβIγ=Iβ+γ,IβIγ=IγIβ,Iβzυ=Γ(υ+1)Γ(υ+β+1)zυ+β.
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