Matches in DBpedia 2015-10 for { <http://dbpedia.org/resource/Tensor_contraction> ?p ?o }
- Tensor_contraction abstract "In multilinear algebra, a tensor contraction is an operation on one or more tensors that arises from the natural pairing of a finite-dimensional vector space and its dual. In components, it is expressed as a sum of products of scalar components of the tensor(s) caused by applying the summation convention to a pair of dummy indices which are bound to each other in an expression. The contraction of a single mixed tensor occurs when a pair of literal indices (one a subscript, the other a superscript) of the tensor are set equal to each other and summed over. In the Einstein notation this summation is built into the notation. The result is another tensor with order reduced by 2.Tensor contraction can be seen as a generalization of the trace.".
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- Tensor_contraction wikiPageRevisionID "666307416".
- Tensor_contraction wikiPageWikiLink Abstract_index_notation.
- Tensor_contraction wikiPageWikiLink Analytic_space.
- Tensor_contraction wikiPageWikiLink Bilinear_form.
- Tensor_contraction wikiPageWikiLink Cartesian_coordinate_system.
- Tensor_contraction wikiPageWikiLink Cartesian_coordinates.
- Tensor_contraction wikiPageWikiLink Category:Tensors.
- Tensor_contraction wikiPageWikiLink Coherent_sheaf.
- Tensor_contraction wikiPageWikiLink Commutative_ring.
- Tensor_contraction wikiPageWikiLink Complex_manifold.
- Tensor_contraction wikiPageWikiLink Component-free_treatment_of_tensors.
- Tensor_contraction wikiPageWikiLink Continuity_equation.
- Tensor_contraction wikiPageWikiLink Covariance_and_contravariance_of_vectors.
- Tensor_contraction wikiPageWikiLink Covariant_derivative.
- Tensor_contraction wikiPageWikiLink Covariant_differential.
- Tensor_contraction wikiPageWikiLink Differential_form.
- Tensor_contraction wikiPageWikiLink Dimension.
- Tensor_contraction wikiPageWikiLink Divergence.
- Tensor_contraction wikiPageWikiLink Dual_space.
- Tensor_contraction wikiPageWikiLink Dual_vector_space.
- Tensor_contraction wikiPageWikiLink Dyadic_tensor.
- Tensor_contraction wikiPageWikiLink Dyadics.
- Tensor_contraction wikiPageWikiLink Einstein_notation.
- Tensor_contraction wikiPageWikiLink Euclidean_space.
- Tensor_contraction wikiPageWikiLink Field_(mathematics).
- Tensor_contraction wikiPageWikiLink Inner_product.
- Tensor_contraction wikiPageWikiLink Inner_product_space.
- Tensor_contraction wikiPageWikiLink Interior_product.
- Tensor_contraction wikiPageWikiLink Linear_map.
- Tensor_contraction wikiPageWikiLink Linear_transformation.
- Tensor_contraction wikiPageWikiLink Locally_free_sheaf.
- Tensor_contraction wikiPageWikiLink Manifold.
- Tensor_contraction wikiPageWikiLink Metric_(mathematics).
- Tensor_contraction wikiPageWikiLink Metric_contraction.
- Tensor_contraction wikiPageWikiLink Metric_tensor.
- Tensor_contraction wikiPageWikiLink Mixed_tensor.
- Tensor_contraction wikiPageWikiLink Module_(mathematics).
- Tensor_contraction wikiPageWikiLink Multilinear_algebra.
- Tensor_contraction wikiPageWikiLink Musical_isomorphism.
- Tensor_contraction wikiPageWikiLink Natural_transformation.
- Tensor_contraction wikiPageWikiLink Partial_trace.
- Tensor_contraction wikiPageWikiLink Raising_and_lowering_indices.
- Tensor_contraction wikiPageWikiLink Ricci_calculus.
- Tensor_contraction wikiPageWikiLink Ricci_curvature.
- Tensor_contraction wikiPageWikiLink Ricci_tensor.
- Tensor_contraction wikiPageWikiLink Riemann_curvature_tensor.
- Tensor_contraction wikiPageWikiLink Riemannian_manifold.
- Tensor_contraction wikiPageWikiLink Ringed_space.
- Tensor_contraction wikiPageWikiLink Scalar_(mathematics).
- Tensor_contraction wikiPageWikiLink Scalar_curvature.
- Tensor_contraction wikiPageWikiLink Scheme_(mathematics).
- Tensor_contraction wikiPageWikiLink Sheaf_(mathematics).
- Tensor_contraction wikiPageWikiLink Structure_sheaf.
- Tensor_contraction wikiPageWikiLink Summation_convention.
- Tensor_contraction wikiPageWikiLink Tensor.
- Tensor_contraction wikiPageWikiLink Tensor_(intrinsic_definition).
- Tensor_contraction wikiPageWikiLink Tensor_field.
- Tensor_contraction wikiPageWikiLink Tensor_fields.
- Tensor_contraction wikiPageWikiLink Tensor_product.
- Tensor_contraction wikiPageWikiLink Tensor_product_of_modules.
- Tensor_contraction wikiPageWikiLink Topological_space.
- Tensor_contraction wikiPageWikiLink Trace_(linear_algebra).
- Tensor_contraction wikiPageWikiLink Vector_field.
- Tensor_contraction wikiPageWikiLink Vector_space.
- Tensor_contraction wikiPageWikiLinkText "Contract".
- Tensor_contraction wikiPageWikiLinkText "Contracting".
- Tensor_contraction wikiPageWikiLinkText "Contraction of a tensor".
- Tensor_contraction wikiPageWikiLinkText "Contraction".
- Tensor_contraction wikiPageWikiLinkText "Tensor contraction".
- Tensor_contraction wikiPageWikiLinkText "contract".
- Tensor_contraction wikiPageWikiLinkText "contracted".
- Tensor_contraction wikiPageWikiLinkText "contracting".
- Tensor_contraction wikiPageWikiLinkText "contraction of indices".
- Tensor_contraction wikiPageWikiLinkText "contraction".
- Tensor_contraction wikiPageWikiLinkText "contracts".
- Tensor_contraction wikiPageWikiLinkText "metric contraction".
- Tensor_contraction wikiPageWikiLinkText "tensor contraction".
- Tensor_contraction wikiPageWikiLinkText "trace".
- Tensor_contraction hasPhotoCollection Tensor_contraction.
- Tensor_contraction wikiPageUsesTemplate Template:Cite_book.
- Tensor_contraction wikiPageUsesTemplate Template:Fact.
- Tensor_contraction wikiPageUsesTemplate Template:Hat_note.
- Tensor_contraction wikiPageUsesTemplate Template:Reflist.
- Tensor_contraction wikiPageUsesTemplate Template:Tensors.
- Tensor_contraction subject Category:Tensors.
- Tensor_contraction hypernym Operation.
- Tensor_contraction type MilitaryConflict.
- Tensor_contraction type Concept.
- Tensor_contraction type Physic.
- Tensor_contraction type Tensor.
- Tensor_contraction comment "In multilinear algebra, a tensor contraction is an operation on one or more tensors that arises from the natural pairing of a finite-dimensional vector space and its dual. In components, it is expressed as a sum of products of scalar components of the tensor(s) caused by applying the summation convention to a pair of dummy indices which are bound to each other in an expression.".
- Tensor_contraction label "Tensor contraction".
- Tensor_contraction sameAs Tensorverjüngung.
- Tensor_contraction sameAs Contraction_tensorielle.
- Tensor_contraction sameAs Contrazione_di_un_tensore.
- Tensor_contraction sameAs m.01ct3d.