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LSpice
LSpice
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constant Constant rank theorem for banachBanach spaces

Is there a similar statement to the constant rank theorem for finite dimdimensional real smooth manifolds which holds for a smooth map $F:B \rightarrow M$ where $B$ is an infinite (countable) dimdimensional Banach space and $M$ is a finite dimdimensional real smooth manifold?

constant rank theorem for banach spaces

Is there a similar statement to the constant rank theorem for finite dim real smooth manifolds which holds for a smooth map $F:B \rightarrow M$ where $B$ is an infinite (countable) dim Banach space and $M$ is a finite dim real smooth manifold?

Constant rank theorem for Banach spaces

Is there a similar statement to the constant rank theorem for finite dimensional real smooth manifolds which holds for a smooth map $F:B \rightarrow M$ where $B$ is an infinite (countable) dimensional Banach space and $M$ is a finite dimensional real smooth manifold?

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Benjamin
Benjamin
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constant rank theorem for banach spaces

Is there a similar statement to the constant rank theorem for finite dim real smooth manifolds which holds for a smooth map $F:B \rightarrow M$ where $B$ is an infinite (countable) dim Banach space and $M$ is a finite dim real smooth manifold?