Difference between revisions of "Bernardi operator"
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(Created page with "The Bernardi operator $L_{\gamma}$ is defined for $\gamma \in \mathbb{Z}^+$ by $$L_{\gamma}\{f\}(z)=\dfrac{1+\gamma}{z^{\gamma}} \displaystyle\int_0^z f(\tau) \tau^{\gamma-1}....") |
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[[Libera operator]]<br /> | [[Libera operator]]<br /> | ||
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Latest revision as of 19:01, 24 May 2016
The Bernardi operator $L_{\gamma}$ is defined for $\gamma \in \mathbb{Z}^+$ by $$L_{\gamma}\{f\}(z)=\dfrac{1+\gamma}{z^{\gamma}} \displaystyle\int_0^z f(\tau) \tau^{\gamma-1}.$$
