Difference between revisions of "Periodic function"
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(Created page with "A function $f \colon X \rightarrow \mathbb{C}$ is called periodic with period $\omega$ if $f(z+\omega)=f(z)$ whenever both $z,z+\omega \in X$.") |
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| − | A function $f \colon X \rightarrow \mathbb{C}$ is called periodic with period $\omega$ if $f(z+\omega)=f(z)$ whenever both $z,z+\omega \in X$. | + | A function $f \colon X \rightarrow \mathbb{C}$ is called periodic with period $\omega$ if $f(z+\omega)=f(z)$ whenever both $z,z+\omega \in X$. This concept is related to the notion of a [[doubly periodic function]]. |
Latest revision as of 21:03, 6 June 2015
A function $f \colon X \rightarrow \mathbb{C}$ is called periodic with period $\omega$ if $f(z+\omega)=f(z)$ whenever both $z,z+\omega \in X$. This concept is related to the notion of a doubly periodic function.
