linear subspace वाक्य
उदाहरण वाक्य
मोबाइल
- Where the Poisson problem corresponds to minimization of a quadratic functional over a linear subspace of functions, the free boundary problem corresponds to minimization over a convex set.
- Vector subspaces of are equivalent to linear subspaces of the projective space, so it is equivalent to think of the Grassmannian as the set of all linear subspaces of.
- Vector subspaces of are equivalent to linear subspaces of the projective space, so it is equivalent to think of the Grassmannian as the set of all linear subspaces of.
- A straight line in the projective space, by definition, corresponds to a two-dimensional linear subspace of the ( n + 1 )-dimensional linear space.
- Since it is a non-trivial linear subspace of \ mathbf { R } ^ n with less constraints then variables, there is a non-zero solution.
- The set of all bilinear maps is a linear subspace of the space ( viz . vector space, module ) of all maps from into " X ".
- Where " K " is infinite, a pigeonhole principle proof technique considers the linear subspace generated by two elements and proves that there are only finitely many linear combinations
- The set of all one-dimensional linear subspaces of an ( n + 1 )-dimensional linear space is, by definition, an n-dimensional projective space.
- For modules and vector spaces, this subset is the only empty-generated submodule ( or 0-dimensional linear subspace ) in each module ( or vector space ).
- It's mentioned on the page for dual spaces that if a vector space is topological, the continuous dual space is a linear subspace of the algebraic dual space.
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