Mathematical foundations of geometric quantization.
Mathematical instanton bundles on P2n+1.
Maticové Lieovy grupy a Lieovy algebry
Matsuki correspondence for sheaves.
Matter field space times admitting symmetry mappings satisfying vanishing contraction of the Lie deformation of the Ricci tensor
Maximal averages over flat radial hypersurfaces.
Maximal Hamiltonian tori for polygon spaces
We study the poset of Hamiltonian tori for polygon spaces. We determine some maximal elements and give examples where maximal Hamiltonian tori are not all of the same dimension.
Maximal rationally connected fibrations and movable curves
A well known result of Miyaoka asserts that a complex projective manifold is uniruled if its cotangent bundle restricted to a general complete intersection curve is not nef. Using the Harder-Narasimhan filtration of the tangent bundle, it can moreover be shown that the choice of such a curve gives rise to a rationally connected foliation of the manifold. In this note we show that, conversely, a movable curve can be found so that the maximal rationally connected fibration of the manifold may be recovered...
Maximal subalgebra in the algebra of foliated vector fields of a Riemannian foliation.
Maximal submanifolds and submanifolds with constant mean extrinsic curvature of a lorentzian manifold
Maximal tubes under the deformations of 3-dimensional hyperbolic cone-manifolds.
Maximizing properties of extremal surfaces in general relativity
Maximum principle for hypersurfaces.
Maximum principles and minimal surfaces
Maximum principles and nonexistence results for minimal submanifolds.
Maximum Principles for Minimal Surfaces and for Surfaces of Continuous Mean Curvature.
Maximum Principles for Minimal surfaces in R3 Having noncompact boundary and a uniqueness theorem for the helicoid.
Maxwell strata in sub-Riemannian problem on the group of motions of a plane
The left-invariant sub-Riemannian problem on the group of motions of a plane is considered. Sub-Riemannian geodesics are parameterized by Jacobi's functions. Discrete symmetries of the problem generated by reflections of pendulum are described. The corresponding Maxwell points are characterized, on this basis an upper bound on the cut time is obtained.
Maxwell's equations in the Debye potential formalism
Mean and scalar curvature homogeneous Riemannian manifolds.