Minimal unit vector fields

From MaRDI portal
Publication:1607527

DOI10.2748/tmj/1113247180zbMath1006.53053OpenAlexW2103472729MaRDI QIDQ1607527

Elisa Llinares-Fuster, Olga Gil-Medrano

Publication date: 13 March 2003

Published in: Tôhoku Mathematical Journal. Second Series (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.2748/tmj/1113247180




Related Items (24)

MINIMALITY, HARMONICITY AND CR GEOMETRY FOR REEB VECTOR FIELDSStability of the Reeb vector field of \(H\)-contact manifoldsMinimal unit vector fields with respect to Riemannian natural metricsInstability of Hopf vector fields on Lorentzian Berger spheresOn properties of the Reeb vector field of $(\alpha,\beta)$ trans-Sasakian structureGauss maps of harmonic and minimal great circle fibrationsVolume and energy of Reeb vector fieldsGeometry of a surface in Riemannian 3-manifold corresponding to a smooth autonomous dynamical systemMinimally immersed Klein bottles in the unit tangent bundle of the unit 2-sphere arising from area-minimizing unit vector fields on \(\mathbb{S}^2\backslash \{ N,S\}\)Lipschitz minimality of Hopf fibrations and Hopf vector fieldsCalibrations for the volume of unit vector fields in dimension 2Stability numbers in K-contact manifoldsUnit vector fields of minimum energy on quotients of spheres and stability of the Reeb vector fieldArea-minimizing vector fields on round 2-spheresUnnamed ItemHarmonicity and minimality of oriented distributionsA critical radius for unit Hopf vector fields on spheresTotal curvature and volume of foliations on the sphere \(S^{2}\)Unnamed ItemUnnamed ItemStability of Left-Invariant Totally Geodesic Unit Vector Fields on Three-Dimensional Lie GroupsIsoparametric functions, harmonic and minimal unit vector fields in K-contact geometryVolume minimising unit vector fields on three dimensional space forms of positive curvatureEnergy and volume of unit vector fields on three-dimensional Riemannian manifolds.



Cites Work


This page was built for publication: Minimal unit vector fields