banach space वाक्य
उदाहरण वाक्य
मोबाइल
- Banach spaces are a different generalization of Hilbert spaces.
- A further generalization for a function between Banach spaces is the Fr�chet derivative.
- Spatial medians are defined for random vectors with values in a Banach space.
- Since is onto and isometric, it is an isomorphism of Banach spaces.
- The construction may also be extended to cover Banach spaces and Hilbert spaces.
- A Banach space finitely representable in ! 2 is a Hilbert space.
- Every Banach space is finitely representable in " c " 0.
- The second decomposition generalizes more easily for general compact operators on Banach spaces.
- Let X be a Banach space and let 1 \ leq \ lambda.
- Some generalizations to Banach spaces and more general topological vector spaces are possible.
- Here c _ 0 is the Banach space of sequences converging to zero.
- Suppose that and are Banach spaces and that.
- For every separable Banach space, there is a closed subspace of such that.
- Let be a linear mapping between Banach spaces.
- Precisely, for every Banach space, the map
- A Banach space isomorphic to is homogeneous, and Banach asked for the converse.
- Hilbert spaces, Banach spaces or Fr�chet spaces.
- Leonard Gross provided the generalization to the case of a general separable Banach space.
- They are generalizations of Banach spaces ( normed vector spaces that are norm ).
- In contrast to Banach spaces, the metric need not arise from a norm.
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