Can somebody give me an intuitive understanding of the Lemma of Jordan, which is:
$$\lim \limits_{R\rightarrow \infty} \int_{\gamma} \exp(i \omega z)\,\rm dz=0 $$
if:
$$\lim \limits_{z\rightarrow \infty} f(z) =0, \omega>0$$
Can somebody give me an intuitive understanding of the Lemma of Jordan, which is:
$$\lim \limits_{R\rightarrow \infty} \int_{\gamma} \exp(i \omega z)\,\rm dz=0 $$
if:
$$\lim \limits_{z\rightarrow \infty} f(z) =0, \omega>0$$
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