Examples of 'kähler' in a sentence

Meaning of "kähler"

kähler (adjective) - describing something that is associated with the Kähler brand or reflects its style, known for ceramic and design products

How to use "kähler" in a sentence

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kähler
Kähler is main sponsor of ARoS.
On a set of polarized Kähler metrics on algebraic manifolds.
Kähler also recorded that half of the rescued sailors were wounded.
Here ρ is called a local Kähler potential for ω.
Kähler spring collection.
It may be considered as a special case of a Kähler metric.
Kähler and friends.
Cell migration is assayed essentially as disclosed by Kähler et al.
Kähler differentials formalize the observation that the derivatives of polynomials are again polynomial.
These surfaces are never algebraic or Kähler.
It is a hyperkähler analogue of the Kähler quotient.
Enriques surfaces are all algebraic and therefore Kähler.
Every Kähler manifold is also a symplectic manifold.
They can be thought of as quaternionic analogues of Kähler manifolds.
Kähler ordered Kosmos to be sunk by gunfire.

See also

Every holomorphic map between Kähler manifolds is harmonic.
M has a Kähler metric with local holonomy contained in SUn.
The Kodaira embedding theorem characterizes smooth complex projective varieties among all compact Kähler manifolds.
Hyperkähler manifolds are special classes of Kähler manifolds.
They are all Kähler manifolds.
Kähler flagship store Næstved is located in the historical Kähler building.
The sum of two Kähler manifolds need not be Kähler.
The induced metric on a complex submanifold of a Kähler manifold is Kähler.
Heinz Kähler studied classical archaeology and art history at the university of Freiburg in Breisgau.
Book a table here and have a nice day in Kähler in Tivoli.
The Hammershi container by Kähler Design is a kitchen accessory made entirely in glass and porcelain.
We first generalize the Nadel vanishing theorem to arbitrary compact Kähler manifolds.
Schouten also developed what is now known as a Kähler manifold two years before Erich Kähler.
Complete Kähler manifolds with zero Ricci curvature.
The second part of this thesis deals with a problem in Kähler Geometry.
He has also worked for Kähler Keramik in Næstved.
Kähler in the Hammerhøi series Hammershøi.
As a byproduct we obtain a Riemannian metric on the Kähler cone of any compact Kähler manifold.
Kähler delivers Danish design.
The Inoue surfaces are not Kähler manifolds.
Kähler was born in Neuhausen near Königsberg and died in Freudenstadt.
Flagship Store in the historic Kähler workshop.
Almost Kähler manifold.
Complex Euclidean space Cn with the standard Hermitian metric is a Kähler manifold.
Complex and Kähler geometry.
Therefore, we begin studying the topics of complex manifolds and kähler manifolds.
Quaternion Kähler manifold.
Plurisubharmonic functions are subharmonic, for any Kähler metric.
Nearly Kähler manifold.
In the first part, we deal with manifolds of Kähler type.
Hodge conjecture for Kähler varieties, coherent sheaf version.
In abstract algebra, the derivative is interpreted as a morphism of modules of Kähler differentials.
Why are some of my Kähler products more fragile than others?
In particular they have an infinite cyclic fundamental group, and are never Kähler manifolds.
On a Kähler manifold, plurisubharmonic functions form a subset of the subharmonic functions.

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