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A Sobolev space is a vector space of functions equipped with a norm that is a combination of Lp-norms of the function itself and its derivatives up to a given order.

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Derivative in Sobolev space extended by zero

Let $u(x) \in H^1_0$ is a complex function in sobolev space extension by zero. How to find $J'(u)$ for $$ J(u)= \int\limits_0^l |u(x)|^2\operatorname{d\!}x\;?? $$ In $L_2$ it's easy: $$ J'(u) = \left( …
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