| NOUN | a Kähler form | Kähler forms |
NOUN article.ind sg | pl
21 Übersetzungen
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- Kähler-Form {f} = Kähler form
- Kähler-Struktur {f} = Kähler structure
- exoerythrozytäre Form {f} <EE-Form> = exoerythrocytic form
- Form {f} = conformation [shape, arrangement]
- Form {f} = cast [container, shape, appearance]
- Form geben = to incarnate [make real]
- äußere Form {f} = superficies
- schlechte Form {f} = bad form
- Concerto-Form {f} = concerto form
- lebensbedrohliche Form {f} = life-threatening form
- denaturierte Form {f} = denatured form
- klassische Form {f} = traditional form
- gemischte Form {f} = mixed form
- gekürzte Form {f} = condensed form
- gewölbte Form {f} = arched form
- übliche Form {f} = feature [archaic] [general form]
- dreisätzige Form {f} = three-movement form
- hergebrachte Form {f} = conventionalism
- dreiteilige Form {f} = tripartite form
- häufigste Form {f} = most frequent form
- dreiteilige Form {f} = ternary form
alle anzeigen ...Anwendungsbeispiele Englisch
- is related to a pure spinor which is just a number by an imaginary shift of the B-field, which is a shift of the Kähler form.
- The hard Lefschetz theorem in fact holds for any compact Kähler manifold, with the isomorphism in de Rham cohomology given by multiplication by a power of the class of the Kähler form.
- Amplitudes for the scattering of these strings depend only on the Kähler form of the spacetime, and not on the complex structure.
- Kunihiko Kodaira's result is that for a compact Kähler manifold "M", with a Hodge metric, meaning that the cohomology class in degree 2 defined by the Kähler form ω is an "integral" cohomology class, there is a complex-analytic embedding of "M" into complex projective space of some high enough dimension "N".
- this is equivalent to saying that it is a negative line bundle, meaning that minus its Chern class is the de Rham class of the standard Kähler form.
- The moduli space must not only be Kähler, but also the Kähler form must lift to integral cohomology.
- These are hermitian metrics for which the penultimate power of the associated Kähler form is closed, i.e.
- In mathematics, and in particular gauge theory and complex geometry, a Hermitian Yang–Mills connection (or Hermite-Einstein connection) is a Chern connection associated to an inner product on a holomorphic vector bundle over a Kähler manifold that satisfies an analogue of Einstein's equations: namely, the contraction of the curvature 2-form of the connection with the Kähler form is required to be a constant times the identity transformation.
- Given a Killing vector field for which the corresponding one-parameter group of isometries acts by holomorphic mappings, Frankel used the Cartan formula to show that the interior product of the vector field with the Kähler form is closed.
- Whilst it is not always possible to describe a Kähler form "globally" using a single Kähler potential, it is possible to describe the "difference" of two Kähler forms this way, provided they are in the same de Rham cohomology class.
- Suppose that [...] is a complex compact manifold with a Kähler form [...].
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