Results 71 to 80 of about 1,461,044 (179)
Vector fields on polyhedra [PDF]
This paper presents a bundle theory for studying vector fields and their integral flows on polyhedra ∗ _ \ast and applications. Every polyhedron has a tangent object in the category of simplicial bundles in much the same way as every smooth manifold has a tangent object in the category of smooth vector bundles.
openaire +2 more sources
In this work, we study actions of the Lie group SL(2,C) on a complex manifold of dimension three or higher. It is demonstrated that these types of actions induce three complete holomorphic vector fields, one of which is periodic, and that there exists a
Benito Leonardo Ostos Cordero
doaj +1 more source
Vector fields satisfying the barycenter property
We show that if a vector field X has the C1 robustly barycenter property then it does not have singularities and it is Axiom A without cycles. Moreover, if a generic C1-vector field has the barycenter property then it does not have singularities and it ...
Lee Manseob
doaj +1 more source
Von Neumann Stability Analysis of DG-Like and PNPM-Like Schemes for PDEs with Globally Curl-Preserving Evolution of Vector Fields. [PDF]
Balsara DS, Käppeli R.
europepmc +1 more source
Vector fields in the presence of a contact structure
We consider the Lie algebra of all vector fields on a contact manifold as a module over the Lie subalgebra of contact vector fields. This module is split into a direct sum of two submodules: the contact algebra itself and the space of tangent vector ...
Ovsienko, Valentin
core +1 more source
Implicit quasilinear differential systems: a geometrical approach
This work is devoted to the study of systems of implicit quasilinear differential equations. In general, no set of initial conditions is admissible for the system.
Miguel C. Munoz-Lecanda, N. Roman-Roy
doaj
Projective Vector Fields on Semi-Riemannian Manifolds
This paper explores the properties of projective vector fields on semi-Riemannian manifolds. The main result establishes that if a projective vector field P on such a manifold is also a conformal vector field with potential function ψ and the vector ...
Norah Alshehri, Mohammed Guediri
doaj +1 more source
Primordial Magnetogenesis from Killing Vector Fields
Papapetrou showed that the covariant derivative of a Killing vector field satisfies Maxwell’s equations in vacuum. Papapetrou’s result is extended, in this article, and it is shown that the covariant derivative of a Killing vector field satisfies Maxwell’
Nagabhushana Prabhu
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AdS S-matrix for massive vector fields
We generalize a recent “AdS S-matrix” formulation for interacting massive scalars on AdS spacetimes to the case of massive vector fields. This method relies on taking the infinite radius limit for scattering processes perturbatively, which is analyzed ...
Nabamita Banerjee +4 more
doaj +1 more source

