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 Übersetzung für 'tensor product' von Englisch nach Deutsch
NOUN   a tensor product | tensor products
math.
tensor product
Tensorprodukt {n}
Teiltreffer
math.phys.
four-tensor <4-tensor>
Vierertensor {m}
commercial off-the-shelf product <COTS product>auf dem Markt erhältliches Standardprodukt {n}
anat.math.VetMed.
tensor
Tensor {m}
13
math.phys.
tensor analysis
Tensoranalysis {f}
meteo.phys.spec.
vorticity tensor
Drehgeschwindigkeitstensor {m}
phys.
permittivity tensor
Permittivitätstensor {m}
phys.
deelectrification tensor
Entelektrisierungs­tensor {m}
geol.phys.
deformation tensor
Verformungs­tensor {m}
geol.phys.
deformation tensor
Deformationstensor {m}
math.phys.
curvature tensor
Krümmungs­tensor {m}
phys.
field tensor
Feldtensor {m}
math.
antisymmetric tensor
antisymmetrischer Tensor {m}
math.phys.
fundamental tensor
Fundamentaltensor {m}
math.
Riemann tensor
Riemanntensor {m}
math.
tensor field
Tensorfeld {n}
acad.constr.
stretching tensor
Streckungs­tensor {m}
math.phys.
Weyl tensor
Weyl-Tensor {m}
math.
metric tensor
Maßtensor {m}
math.
metric tensor
Metriktensor {m}
math.
metric tensor
metrischer Tensor {m}
21 Übersetzungen
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Anwendungsbeispiele Englisch
  • There are various norms that can be placed on the tensor product of the underlying vector spaces, amongst others the projective cross norm and injective cross norm introduced by A.
  • A number of Clebsch–Gordan decompositions are possible on the tensor product of one spin representation with another.
  • Functors are often defined by universal properties; examples are the tensor product, the direct sum and direct product of groups or vector spaces, construction of free groups and modules, direct and inverse limits.
  • Here, an interesting twist arises: the Hom functor and the tensor product functor might not lift to an exact sequence; this leads to the definition of the Ext functor and the Tor functor.
  • However, the bilinear transformation can also be interpreted as a single linear transformation from the tensor product [...] to "Z".

  • Using the properties of the tensor product, it can be shown that these components satisfy the transformation law for a type [...] tensor.
  • The second step uses the bilinearity of the tensor product and the last step defines a 2-tensor on component form, or rather, it just renames the tensor [...].
  • morphism in the category of "K"-vector spaces) "A" &otimes; "A" → "A" (by the universal property of the tensor product), then we can view an associative algebra over "K" as a "K"-vector space "A" endowed with two morphisms (one of the form "A" &otimes; "A" → "A" and one of the form "K" → "A") satisfying certain conditions that boil down to the algebra axioms.
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