Harmonie Forms Dual to Geodesic Cycles in Quotients of SU (p, 1).
Harmonie Mappings and Kähler Manifolds.
Harmonie reflections
We study local reflections with respect to a curve in a Riemannian manifold and prove that is a geodesic if is a harmonic map. Moreover, we prove that the Riemannian manifold has constant curvature if and only if is harmonic for all geodesies .
Harnack inequalities for curvature flows depending on mean curvature.
Harnack inequalities for evolving hypersurfaces.
Harnack Inequalities for Nonuniformly Elliptic Divergence Structure Equations.
Hartogs phenomena for Hermitian vector bundles
Hasse diagrams for parabolic geometries
The invariant differential operators on a manifold with a given parabolic structure come in two classes, standard and non-standard, and can be further subdivided into regular and singular ones. The standard regular operators come in repeated patterns, the Bernstein-Gelfand-Gelfand sequences, described by Hasse diagrams. In this paper, the authors present an alternative characterization of Hasse diagrams, which is quite efficient in the case of low gradings. Several examples are given.
Hasse graphs and parabolic subalgebras of exceptional Lie algebra
Hausdorff convergence and the fundamental group.
Hausdorff dimensions of limit sets I.
Hausdorff measures in Minkowskian geometry
H-conformal anti-invariant submersions from almost quaternionic Hermitian manifolds
We introduce the notions of h-conformal anti-invariant submersions and h-conformal Lagrangian submersions from almost quaternionic Hermitian manifolds onto Riemannian manifolds as a generalization of Riemannian submersions, horizontally conformal submersions, anti-invariant submersions, h-anti-invariant submersions, h-Lagrangian submersion, conformal anti-invariant submersions. We investigate their properties: the integrability of distributions, the geometry of foliations, the conditions for such...
Heat content asymptotics for operators to Laplace type with Neumann boundary conditions.
Heat flow of p-harmonic maps with values into spheres.
Heat flows for extremal Kähler metrics
Let be a closed polarized complex manifold of Kähler type. Let be the maximal compact subgroup of the automorphism group of . On the space of Kähler metrics that are invariant under and represent the cohomology class , we define a flow equation whose critical points are the extremal metrics,i.e.those that minimize the square of the -norm of the scalar curvature. We prove that the dynamical system in this space of metrics defined by the said flow does not have periodic orbits, and that its...
Heat kernel estimates and lower bound of eigenvalues.
Heegaard Floer homology and alternating knots.
Heegaard Floer homology of certain mapping tori.
Helical Immersions Into a Unit Sphere.