Minimal deformation of a non-full minimal surface in
Minimal dimensions for flat manifolds with prescribed holonomy.
Minimal Graphs in and
We construct geometric barriers for minimal graphs in We prove the existence and uniqueness of a solution of the vertical minimal equation in the interior of a convex polyhedron in extending continuously to the interior of each face, taking infinite boundary data on one face and zero boundary value data on the other faces.In , we solve the Dirichlet problem for the vertical minimal equation in a convex domain taking arbitrarily continuous finite boundary and asymptotic boundary data.We prove...
Minimal hypersurfaces in S4 with vanishing Gauss-Kronecker curvature.
Minimal Hypersurfaces in the Space Form with Three Principal Curvatures.
Minimal Hypersurfaces of a Positive Scalar Curvature Manifold.
Minimal Hypersurfaces of S4 with Constant Gauss-Kronecker Curvature.
Minimal Immersions Into Space Forms With Two Principal Curvatures.
Minimal Immersions of 2-Manifolds into Spheres.
Minimal immersions of surfaces by the first Eigenfunctions and conformal area.
Minimal immersions of surfaces into 4-dimensional space forms
Minimal immersions of surfaces into -dimensional space forms
Minimal isometric immersions of spherical space forms in spheres.
Minimal Reeb vector fields on almost Kenmotsu manifolds
A necessary and sufficient condition for the Reeb vector field of a three dimensional non-Kenmotsu almost Kenmotsu manifold to be minimal is obtained. Using this result, we obtain some classifications of some types of -almost Kenmotsu manifolds. Also, we give some characterizations of the minimality of the Reeb vector fields of -almost Kenmotsu manifolds. In addition, we prove that the Reeb vector field of an almost Kenmotsu manifold with conformal Reeb foliation is minimal.
Minimal sets of foliations on complex projective spaces
Minimal slant submanifolds of the smallest dimension in S-manifolds.
We study slant submanifolds of S-manifolds with the smallest dimension, specially minimal submanifolds and establish some relations between them and anti-invariant submanifolds in S-manifolds, similar to those ones proved by B.-Y. Chen for slant surfaces and totally real surfaces in Kaehler manifolds.
Minimal submanifolds in with a g.c.K. structure
In this paper we obtain all invariant, anti-invariant and submanifolds in endowed with a globally conformal Kähler structure which are minimal and tangent or normal to the Lee vector field of the g.c.K. structure.
Minimal Submanifolds in a Sphere.
Minimal submanifolds in general (α,β)-spaces
The volume forms of general (α,β)-metrics are studied. Some equations for minimal submanifolds in general (α,β)-spaces are established by using the normal frame field, and some minimal surfaces in general (α,β)-spaces with special curvature properties are constructed.
Minimal Submanifolds in SN and RN.