Difference between revisions of "Tensor product"

Revision as of 08:33, 20 March 2022

Tensor Product(Q1163016) is a foundational operator in Linear Algebra. In mathematics, the tensor product is a vector space to which is associated a bilinear map V × W → V ⊗ W.

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-{{WikiEntry|key=Tensor Product|qCode=1163016}} is a foundational operator in [[Linear Algebra]]. In mathematics, the tensor product V ⊗ W {\displaystyle V\otimes W} V\otimes W of two vector spaces V and W (over the same field) is a vector space to which is associated a bilinear map V × W → V ⊗ W , {\displaystyle V\times W\to V\otimes W,} {\displaystyle V\times W\to V\otimes W,} that maps a pair ( v , w ) ,   v ∈ V , w ∈ W {\displaystyle (v,w),\ v\in V,w\in W} {\displaystyle (v,w),\ v\in V,w\in W} to an element of V ⊗ W {\displaystyle V\otimes W} V\otimes W denoted v ⊗ w . {\displaystyle v\otimes w.} {\displaystyle v\otimes w.}
+{{WikiEntry|key=Tensor Product|qCode=1163016}} is a foundational operator in [[Linear Algebra]]. In mathematics, the tensor product is a vector space to which is associated a bilinear map V × W → V ⊗ W.
 [[Category:Linear Algebra]]
 [[Category:Tensor Calculus]]
 [[Category:Category Theory]]

Difference between revisions of "Tensor product"

Revision as of 08:33, 20 March 2022

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