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• Tensor product
  ...ng <math>R</math>. In the subcategory of algebras over <math>R</math>, the tensor product is just the cofibered product over <math>R</math>. The ''tensor product'' of two <math>R</math>-modules <math>M</math> and <math>M'</math>, denoted
  710 bytes (120 words) - 15:46, 23 December 2007
• Tensor product/Approval
  12 bytes (1 word) - 15:49, 23 December 2007
• Tensor product/Definition
  146 bytes (21 words) - 20:22, 4 September 2009
• Tensor product/Related Articles
  Auto-populated based on [[Special:WhatLinksHere/Tensor product]]. Needs checking by a human.
  444 bytes (56 words) - 20:52, 11 January 2010

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• Tensor product
  ...ng <math>R</math>. In the subcategory of algebras over <math>R</math>, the tensor product is just the cofibered product over <math>R</math>. The ''tensor product'' of two <math>R</math>-modules <math>M</math> and <math>M'</math>, denoted
  710 bytes (120 words) - 15:46, 23 December 2007
• Dyadic product/Definition
  The tensor product between two vectors of the same dimension.
  98 bytes (13 words) - 23:35, 3 September 2009
• Antisymmetrizer/Definition
  operator that projects onto an antisymmetric subspace of a tensor product space of identical linear spaces;
  143 bytes (19 words) - 06:02, 5 November 2008
• Dyadic product
  ...Let ''U'' and ''V'' be [[linear space]]s and ''U'' &otimes; ''V'' be their tensor product space
  3 KB (650 words) - 08:22, 2 December 2009
• Tensor product/Related Articles
  Auto-populated based on [[Special:WhatLinksHere/Tensor product]]. Needs checking by a human.
  444 bytes (56 words) - 20:52, 11 January 2010
• Lie algebra/representation
  == Direct sum and tensor product == ...xterior power|exterior powers]] of a representation. This is analog to the tensor product with an additional relative minus sign between the two summands.
  4 KB (670 words) - 21:07, 22 December 2011
• Factor system
  ...imple algebra]] over ''K'' that splits over ''L'' arises in this way. The tensor product of algebras corresponds to multiplication of the corresponding elements in
  3 KB (519 words) - 15:42, 2 January 2013
• Clebsch-Gordan coefficients
  ...r product rep into irreps of ''G'' requires a basis transformation of the tensor product space. The CG coefficients are the elements of the matrix of this basis tra ...pansion coefficients of total angular momentum eigenstates in an uncoupled tensor product basis. See the article [[angular momentum (quantum)|angular momentum]] for
  11 KB (1,759 words) - 10:02, 2 August 2008
• Vector product
  ...r product as an element of the antisymmetric subspace of the 9-dimensional tensor product space <math>\scriptstyle \mathbb{R}^3 \otimes \mathbb{R}^3 </math>. This an The antisymmetric subspace of a two-fold tensor product space is of dimension
  12 KB (1,961 words) - 13:04, 11 June 2009
• Ring (mathematics)
  ...e]] over itself, it is possible to construct the [[tensor product of rings|tensor product]] of ''R'' over a ring ''S'' with another ring ''T'' to get another ring, p
  10 KB (1,667 words) - 13:47, 5 June 2011
• Derivation (mathematics)
  Consider the multiplication map μ on the [[tensor product]] (over ''R'')
  2 KB (361 words) - 16:44, 4 January 2013
• Angular momentum coupling
  Subduction implies in this case the reduction of a reducible tensor product representation to (a [[direct sum]] of) [[irreducible represention]]s of S The triangular conditions state that the tensor product space decomposes as the following orthogonal direct sum of eigenspaces of
  21 KB (3,338 words) - 10:45, 11 June 2009
• Russell-Saunders coupling
  ...ntations of SU(2), S_''N'' and U(2''ℓ''+1) carried by ''N''-fold tensor product spaces.
  22 KB (3,334 words) - 05:36, 6 March 2024