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Übersetzung für 'hler metric' von Englisch nach Deutsch
 math. Kähler metric Kählermetrik {f} Teiltreffer math. Kähler manifold Kählermannigfaltigkeit {f} [auch: Kähler-Mannigfaltigkeit] math. Kähler structure Kähler-Struktur {f} math. Kähler form Kähler-Form {f} math. Kähler potential Kählerpotential {n} metric {adj} metrisch 54 math. Euclidean metric euklidische Metrik {f} math. Riemannian metric riemannsche Metrik {f} math. Riemann metric Riemann-Metrik {f} [auch: Riemannmetrik] math. metric tensor metrischer Tensor {m} math. metric tensor Metriktensor {m} math. metric tensor Maßtensor {m} math. Wasserstein metric Wasserstein-Distanz {f} math. Wasserstein metric Wasserstein-Metrik {f} [auch: Wassersteinmetrik] tech. metric screw metrische Schraube {f} comp. software metric Softwaremetrik {f} math.phys. Kerr metric Kerr-Metrik {f} metric system metrisches Maßsystem {n} metric system metrisches System {n} math. metric space metrischer Raum {m} unit metric tons metrische Tonnen {pl}
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Anwendungsbeispiele Englisch
• 4D SUSY theory the moduli space of the hypermultiplets, called the Higgs branch, has a hyper-Kähler metric and is not renormalized.
• Because projective space carries a Kähler metric, the Fubini–Study metric, such a manifold is always a Kähler manifold.
• admits a Kähler metric with vanishing Ricci curvature, and this may be taken as an equivalent definition of Calabi–Yau.
• showed that a Moishezon manifold is a projective algebraic variety if and only if it admits a Kähler metric.
• In mathematics, the Fubini–Study metric is a Kähler metric on projective Hilbert space, that is, on a complex projective space CP"n" endowed with a Hermitian form.

• by multiplication by 2; this was the first example of a compact complex surface with no Kähler metric.
• Teichmüller space also carries a complete Kähler metric of bounded sectional curvature introduced by [...] that is Kähler-hyperbolic.
• Heinrich Guggenheimer was born in Nuremberg, Germany. He is the son of Marguerite Bloch and the Physicist Dr. . He studied in Zurich, Switzerland at the Eidgenössiche Technische Hochschule, receiving his diploma in 1947 and a D.Sc. in 1951. His dissertation was titled "On complex analytic manifolds with Kahler metric". It was published in Commentarii Mathematici Helvetici:25:257–97 (in German).
• As a mathematician Kähler is known for a number of contributions: the Cartan&ndash;Kähler theorem on solutions of non-linear analytic differential systems; the idea of a Kähler metric on complex manifolds; and the Kähler differentials, which provide a purely algebraic theory and have generally been adopted in algebraic geometry.
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