banach space वाक्य
उदाहरण वाक्य
मोबाइल
- Let be a Banach space and be a normed vector space.
- Let and be Banach spaces and be a continuous linear operator.
- The definition of weak convergence can be extended to Banach spaces.
- It is necessary that the spaces in question be Banach spaces.
- Banach space obtained by the real interpolation method with parameters and.
- More generally, this holds in any uniformly convex Banach space.
- Every finite-dimensional normed space over or is a Banach space.
- The Banach Steinhaus theorem is not limited to Banach spaces.
- The chain rule is also valid for Fr�chet derivatives in Banach spaces.
- Two prominent examples occur for Banach spaces and Hilbert spaces.
- Clearly, all Banach spaces and Fr�chet spaces are F-spaces.
- One can also study the spectral properties of operators on Banach spaces.
- With respect to either of these norms, is a Banach space.
- The construction may also be extended to Banach spaces and Hilbert spaces.
- The general definition for Banach spaces was given by Grothendieck.
- Let X, Y, and Z be Banach spaces.
- A Banach space with a Schauder basis is necessarily bounded approximation property.
- The quotient is a Banach space when is complete.
- Let be a bounded sequence in a Banach space.
- This applies in particular to separable reflexive Banach spaces.
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