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It is well known that Besov spaces contain a large number of fundamental spaces, such as Sobolev spaces, Hölder spaces, Lipschitz spaces etc. [3, 4].
Two types of fundamental spaces of differential forms on infinite dimensional topological vector spaces are considered; one is a fundamental space of Hida′s type and the other is one of Malliavin′s.
Besov spaces are a much more general tool in describing the smoothness properties of functions and contain a large number of fundamental spaces such as Sobolev spaces, Hölder spaces, Lipschitz spaces, etc. [17].
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Moreover, it is shown that, under some conditions, the fundamental space of Hida′s type is nuclear as a complete countably normed space, while that of Malliavin′s in the L2 sense is not.
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CEO of Professional Science Editing for Scientists @ prosciediting.com