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Netivolu
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Connected vs strongly connected graphs
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Does their exist something like L^2 Mapping spaces to general manifolds?
Well i wondered if you could construct a manifold (Hilbert, Banach, Frechet) structure on those $L^2$ spaces
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Does their exist something like L^2 Mapping spaces to general manifolds?
Thank you for this reference. We can define the tangent space in the usual sense i presume?
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Does their exist something like L^2 Mapping spaces to general manifolds?
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Does their exist something like L^2 Mapping spaces to general manifolds?
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 Scholar
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What are examples of a second order operational tangent vector on an infinite dimensional Hilbert space
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asked
What are examples of a second order operational tangent vector on an infinite dimensional Hilbert space