Kähler-Einstein structures of general natural lifted type on the cotangent bundles.
Kählerian extensions of the symplectic reduction.
Kähler-Nijenhuis manifolds.
Kaluza-Klein or fibre bundles?
Karel Zahradník (1848–1916) [Book]
Kazhdan groups acting on compact manifolds.
K-contact A-manifolds
The aim of this paper is to give a characterization of regular K-contact A-manifolds.
Kennzeichnung der geodätischen Abstandssphären in Hn+ 1 durch ihr Schattengrenzen-Verhalten bei paralleler und punktförmiger Beleuchtung.
Kennzeichnung projektiver Abbildungsscharen, die mit Unterraumscharen des n-dimensionalen Raumes verknüpft sind.
Kikkawa loops and homogeneous loops
In H. Kiechle's publication ``Theory of K-loops'' [3], the name Kikkawa loops is given to symmetric loops introduced by the author in 1973. This concept started from an analogical imagination of sum of vectors in Euclidean space brought up on a sphere. In 1975, this concept was extended by him to the more general concept of homogeneous loops, and it led us to a non-associative generalization of the theory of Lie groups. In this article, the backstage of finding these concepts will be disclosed from...
Killing foliations
Killing graphs with prescribed mean curvature and riemannian submersions
Killing spinor-valued forms and the cone construction
On a pseudo-Riemannian manifold we introduce a system of partial differential Killing type equations for spinor-valued differential forms, and study their basic properties. We discuss the relationship between solutions of Killing equations on and parallel fields on the metric cone over for spinor-valued forms.
Killing tensors and Einstein-Weyl geometry
We give a description of compact Einstein-Weyl manifolds in terms of Killing tensors.
Killing tensors and warped product
We present some examples of Killing tensors and give their geometric interpretation. We give new examples of non-compact complete and compact Riemannian manifolds whose Ricci tensor ϱ satisfies the condition
Killing vector fields of constant length on Riemannian manifolds.
Killing vectors and geodesic flow vectors on tangent bundles.
Killing's equations in dimension two and systems of finite type
A PDE system is said to be of finite type if all possible derivatives at some order can be solved for in terms lower order derivatives. An algorithm for determining whether a system of finite type has solutions is outlined. The results are then applied to the problem of characterizing symmetric linear connections in two dimensions that possess homogeneous linear and quadratic integrals of motions, that is, solving Killing's equations of degree one and two.
Kinematic geometry in -dimensional Euclidean and spherical space
Kinematic geometry of regular motions in homogeneous space