bilinear form वाक्य
उदाहरण वाक्य
मोबाइल
- Then the standard dot product is a symmetric bilinear form,.
- In other words, the bilinear form determines a linear mapping
- The matrix is read off from the explicit bilinear form as
- It has 3 sublattices of index 2 that are integral bilinear forms.
- When is the identity, then is a bilinear form.
- Thus, the sesquilinear form can be viewed as a bilinear form.
- Then the function defined by is a symmetric bilinear form.
- This bilinear form then transform tensorially under a reflection or a rotation.
- As such it is a nondegenerate symmetric bilinear form, a type tensor.
- On, define a nondegenerate alternating bilinear form by.
- Spacetime mathematically viewed as endowed with this bilinear form is known as Minkowski space.
- A vector space with a bilinear form generalizes the case of an inner product.
- Spacetime is equipped with a non-positive definite non-degenerate bilinear form.
- With respect to the negative definite bilinear form these elements satisfy the following relations:
- We already have a name for a group that preserves a symmetric bilinear form.
- Every linear map to the dual space defines a bilinear form, with the relation.
- Terminology varies in coverage of bilinear forms.
- Consider a positive semi-definite bilinear form
- This bilinear form is symmetric if and only if " S " is symmetric.
- The matrix will be symmetric if the bilinear form " B " is symmetric.
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