Consider $u_n(x)=e^{inx}\mathbb{1}_{[0,1]}$.
Is $\vert\vert u_n\vert\vert_{L^p}=1$ true? I only find results for an upper integral bound $2\pi$...
Consider $u_n(x)=e^{inx}\mathbb{1}_{[0,1]}$.
Is $\vert\vert u_n\vert\vert_{L^p}=1$ true? I only find results for an upper integral bound $2\pi$...
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