Category:Definitions/Bilinear Forms (Linear Algebra)
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This category contains definitions related to bilinear forms in the context of linear algebra.
Related results can be found in Category:Bilinear Forms (Linear Algebra).
Let $R$ be a ring.
Let $R_R$ denote the $R$-module $R$.
Let $M_R$ be an $R$-module.
A bilinear form on $M_R$ is a bilinear mapping $B : M_R \times M_R \to R_R$.
Subcategories
This category has only the following subcategory.
Pages in category "Definitions/Bilinear Forms (Linear Algebra)"
The following 26 pages are in this category, out of 26 total.
A
B
O
- Definition:Orthogonal (Bilinear Form)
- Definition:Orthogonal (Bilinear Form)/Orthogonal Complement
- Definition:Orthogonal (Bilinear Form)/Radical
- Definition:Orthogonal (Bilinear Form)/Subsets
- Definition:Orthogonal Basis of Bilinear Space
- Definition:Orthogonal Basis/Bilinear Space
- Definition:Orthogonal Complement (Bilinear Form)