Basis (linear algebra)/Related Articles: Difference between revisions
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imported>Barry R. Smith (New page: {{subpages}} ==Parent topics== {{r|vector space}} {{r|free module}} {{r|span (mathematics)}} {{r|linearly independent}} ==Subtopics== {{r|orthogonal basis}} {{r|orthonormal basis}} ==Ot...) |
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==Parent topics== | ==Parent topics== | ||
{{r| | {{r|Vector space}} | ||
{{r| | {{r|Free module}} | ||
{{r| | {{r|Span (algebra)}} | ||
{{r| | {{r|Linear independence}} | ||
==Subtopics== | ==Subtopics== | ||
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==Other related topics== | ==Other related topics== | ||
==Articles related by keyphrases (Bot populated)== | |||
{{r|Scalar product (disambiguation)}} | |||
{{r|Normed space}} | |||
{{r|Unique factorization}} | |||
{{r|Hermitian matrix}} | |||
{{r|Algebra over a field}} | |||
{{r|Span (mathematics)}} | |||
{{r|Divergence theorem}} | |||
Latest revision as of 16:00, 16 July 2024
- See also changes related to Basis (linear algebra), or pages that link to Basis (linear algebra) or to this page or whose text contains "Basis (linear algebra)".
Parent topics
- Vector space [r]: A set of vectors that can be added together or scalar multiplied to form new vectors [e]
- Free module [r]: Add brief definition or description
- Span (algebra) [r]: Add brief definition or description
- Linear independence [r]: The property of a system of elements of a module or vector space, that no non-trivial linear combination is zero. [e]
Subtopics
- Orthogonal basis [r]: Add brief definition or description
- Orthonormal basis [r]: Add brief definition or description
- Scalar product (disambiguation) [r]: Add brief definition or description
- Normed space [r]: A vector space that is endowed with a norm. [e]
- Unique factorization [r]: Every positive integer can be expressed as a product of prime numbers in essentially only one way. [e]
- Hermitian matrix [r]: Matrix which equals its conjugate transpose matrix, that is, is self-adjoint. [e]
- Algebra over a field [r]: A ring containing an isomorphic copy of a given field in its centre. [e]
- Span (mathematics) [r]: The set of all finite linear combinations of a module over a ring or a vector space over a field. [e]
- Divergence theorem [r]: A theorem relating the flux of a vector field through a surface to the vector field inside the surface. [e]