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 Übersetzung für 'decomposition theorem' von Englisch nach Deutsch
math.
decomposition theorem
Zerlegungs­satz {m}
3 Wörter
math.
Cramér's (decomposition) theorem [also: theorem of Cramer]
Satz {m} von Cramér
math.
Doob decomposition theorem
Doob-Zerlegung {f} [Doob'scher Zerlegungs­satz, Satz über die Doob-Zerlegung]
math.
Lebesgue's decomposition theorem [also: decomposition theorem of Lebesgue]
Zerlegungs­satz {m} von Lebesgue
Teiltreffer
electr.
Whittaker-Kotelnikow-Shannon sampling theorem <WKS sampling theorem>
WKS-Abtasttheorem {n}
math.
Kolmogorov-Arnold-Moser theorem <KAM theorem> [also: theorem of Kolmogorov-Arnold-Moser]
Kolmogorow-Arnold-Moser-Theorem {n} <KAM-Theorem>
math.
Cantor-Bernstein-Schroeder theorem <CBS theorem>
Cantor-Bernstein-Schröder'scher Satz / Äquivalenzsatz {m}
math.
Poincaré-Birkhoff-Witt theorem <PBW theorem>
Satz {m} von Poincaré-Birkhoff-Witt
decompositionSpaltung {f}
25
decompositionVerwesung {f}
545
decompositionVerwitterung {f}
17
decompositionZerfall {m}
29
geol.
decomposition
Tiefenverwitterung {f}
biotech.chem.
decomposition
Aufschluss {m}
11
spec.
decomposition
Dekomposition {f}
decompositionAuflösung {f} [Zersetzung]
44
biol.
decomposition
Zersetzungs­prozess {m}
8
tech.
decomposition
Entmischung {f}
13
decompositionFäulnis {f}
42
biol.chem.
decomposition
Abbau {m}
96
decompositionZersetzung {f}
773
decompositionZerlegung {f}
142
math.
decomposition method
Zerlegungs­verfahren {n}
econ.
variance decomposition
Varianzzerlegung {f}
24 Übersetzungen
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Anwendungsbeispiele Englisch
  • Via Lebesgue's decomposition theorem, every σ-finite measure can be decomposed into the sum of an absolutely continuous measure and a singular measure with respect to another σ-finite measure.
  • Paul Seymour's decomposition theorem for regular matroids (1980) was the most significant and influential work of the late 1970s and the 1980s.
  • Per the polar decomposition theorem, the deformation produced by such shearing force is equivalent to rotation of the rock combined with shortening in one direction and extension in another.
  • This "decomposition theorem" is a by-product of the stationary case of electrodynamics.
  • The concept of normal surface is due to Hellmuth Kneser, who utilized it in his proof of the prime decomposition theorem for 3-manifolds.

  • This consequence of the Hahn decomposition theorem is called the "Jordan decomposition".
  • Its existence follows from the Doob–Meyer decomposition theorem and, for continuous local martingales, it is the same as the quadratic variation.
  • Some important basic results about the cohomology of Lie algebras include Whitehead's lemmas, Weyl's theorem, and the Levi decomposition theorem.
  • One of the main theorems of von Neumann and Murray in their original series of papers is a proof of the decomposition theorem: Any von Neumann algebra is a direct integral of factors.
  • In the case of finite groups, this is Mackey's decomposition theorem.

  • This dual object is suitable for formulating a Fourier transform and a Plancherel theorem for unimodular separable locally compact groups of type I and a decomposition theorem for arbitrary representations of separable locally compact groups of type I.
  • Since this is not true of R3, the Hodge decomposition theorem is not strictly a generalization of the Helmholtz theorem.
  • In 1952 Georges de Rham proved the "de Rham decomposition theorem", a principle for splitting a Riemannian manifold into a Cartesian product of Riemannian manifolds by splitting the tangent bundle into irreducible spaces under the action of the local holonomy groups.
  • By the Helmholtz decomposition theorem however, all vector fields can be describable in terms of a scalar potential and corresponding vector potential.
  • This result, now known as the "de Rham decomposition theorem", has become a fundamental textbook result in Riemannian geometry.

  • So this Hodge decomposition theorem connects topology and complex geometry for compact Kähler manifolds.
  • The Jordan normal form is named after Camille Jordan, who first stated the Jordan decomposition theorem in 1870.
  • Many other proofs exist which apply similar methods but which avoid the need to use the Doob–Meyer decomposition theorem, such as the use of the quadratic variation [...] in the Itô isometry, the use of the Doléans measure for submartingales, or the use of the Burkholder–Davis–Gundy inequalities instead of the Itô isometry.
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