Stabilität mehrfach zusammenhängender Minimalflächen.
Stability in a ball-partition problem.
Stability of Complete Noncompact Surfaces with Constant Mean Curvature.
Stability of Hypersurfaces with Constant Mean Curvature.
Stable Minimal Surfaces and Spatial Topology in General Relativity.
Stationary minimal surfaces with boundary on a simplex.
Statistical structures on tangent bundles.
Stochastic bilinear equations with fractional Gaussian noise in Hilbert space
Strahlensysteme mit gemeinsamem sphärischen Bild.
Strengthened Moser’s conjecture, geometry of Grunsky coefficients and Fredholm eigenvalues
The Grunsky and Teichmüller norms ϰ(f) and k(f) of a holomorphic univalent function f in a finitely connected domain D ∋ ∞ with quasiconformal extension to are related by ϰ(f) ≤ k(f). In 1985, Jürgen Moser conjectured that any univalent function in the disk Δ* = z: |z| > 1 can be approximated locally uniformly by functions with ϰ(f) < k(f). This conjecture has been recently proved by R. Kühnau and the author. In this paper, we prove that approximation is possible in a stronger sense, namely,...
Striktionseigenschaften von Regelscharen im En.
Structurally stable configurations of lines of mean curvature and umbilic points on surfaces immersed in R3.
In this paper we study the pairs of orthogonal foliations on oriented surfaces immersed in R3 whose singularities and leaves are, respectively, the umbilic points and the lines of normal mean curvature of the immersion. Along these lines the immersions bend in R3 according to their normal mean curvature. By analogy with the closely related Principal Curvature Configurations studied in [S-G], [GS2], whose lines produce the extremal normal curvature for the immersion, the pair of foliations by lines...
Structure des surfaces de Kato
Structure of the kernel of higher spin Dirac operators
Polynomials on with values in an irreducible -module form a natural representation space for the group . These representations are completely reducible. In the paper, we give a complete description of their decompositions into irreducible components for polynomials with values in a certain range of irreducible modules. The results are used to describe the structure of kernels of conformally invariant elliptic first order systems acting on maps on with values in these modules.
Structure of three-dimensional minimal parabolic surfaces in Euclidean space
Structure quasi-conforme et dimension conforme d'après P. Pansu, M. Gromov et M. Bourdon
Structures localement plates isotropes des groupes de Lie
Styk variet v afinnom priestore
Submanifold Dirac operators with torsion.
Submanifolds in Euclidean Space with Simple Geodesics.