Let $f:\mathbb R^n \to V$ with $V$ be a Banach space (over $\mathbb R$) suppose that $f$ is frechet differentiable in $\mathbb R^n$ then there is a way to define the Jacobian of $f$?
I try to found literature abou this but i cant found anything.
Let $f:\mathbb R^n \to V$ with $V$ be a Banach space (over $\mathbb R$) suppose that $f$ is frechet differentiable in $\mathbb R^n$ then there is a way to define the Jacobian of $f$?
I try to found literature abou this but i cant found anything.
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