AbstractIn this paper, we derive the second variation formulas of volume for minimal immersions into Finsler manifolds and apply them to study the stability of minimal submanifolds. Then we prove that all minimal graphs in Minkowski (n+1)-space are stable. Furthermore, we obtain a Bernstein type theorem in Minkowski (n+1)-space by improving Bernstein type theorems in Euclidean space and give an example of unstable minimal surface in Minkowski 3-space
Unstable minimal surfaces are the unstable stationary points of the Dirichlet integral. In order to ...
We establish the definition of associate and conjugate conformal minimal isometric immersions into t...
Abstract. Stable compact minimal submanifolds of the product of a sphere and any Riemannian manifold...
Abstract. Unstable minimal surfaces are the unstable stationary points of the Dirichlet integral. In...
Unstable minimal surfaces are the unstable stationary points of the Dirichlet integral. In order to ...
Unstable minimal surfaces are the unstable stationary points of the Dirichlet-Integral. In order to ...
Unstable minimal surfaces are the unstable stationary points of the Dirichlet-Integral. In order to ...
In this note, we show that the solution to the Dirichlet problem for the minimal surface system is u...
69 p.Thesis (Ph.D.)--University of Illinois at Urbana-Champaign, 1985.Much work has been done on min...
A form of Bernstein theorem states that a complete stable minimal surface in euclidean space is a pl...
AbstractLet Mn be a complete stable strongly minimal hypersurface of a Minkowski space V¯n+1. In thi...
ABSTRACT. Using the symplectic definition of the Holmes-Thompson volume we prove that totally geodes...
In this dissertation we develop new variational methods with the aim to build minimal k-submanifolds...
We obtain several stability results forminimal two-sided surfaces immersed in a wide class of 3-dime...
Unstable minimal surfaces are the unstable stationary points of the Dirichlet integral. In order to ...
Unstable minimal surfaces are the unstable stationary points of the Dirichlet integral. In order to ...
We establish the definition of associate and conjugate conformal minimal isometric immersions into t...
Abstract. Stable compact minimal submanifolds of the product of a sphere and any Riemannian manifold...
Abstract. Unstable minimal surfaces are the unstable stationary points of the Dirichlet integral. In...
Unstable minimal surfaces are the unstable stationary points of the Dirichlet integral. In order to ...
Unstable minimal surfaces are the unstable stationary points of the Dirichlet-Integral. In order to ...
Unstable minimal surfaces are the unstable stationary points of the Dirichlet-Integral. In order to ...
In this note, we show that the solution to the Dirichlet problem for the minimal surface system is u...
69 p.Thesis (Ph.D.)--University of Illinois at Urbana-Champaign, 1985.Much work has been done on min...
A form of Bernstein theorem states that a complete stable minimal surface in euclidean space is a pl...
AbstractLet Mn be a complete stable strongly minimal hypersurface of a Minkowski space V¯n+1. In thi...
ABSTRACT. Using the symplectic definition of the Holmes-Thompson volume we prove that totally geodes...
In this dissertation we develop new variational methods with the aim to build minimal k-submanifolds...
We obtain several stability results forminimal two-sided surfaces immersed in a wide class of 3-dime...
Unstable minimal surfaces are the unstable stationary points of the Dirichlet integral. In order to ...
Unstable minimal surfaces are the unstable stationary points of the Dirichlet integral. In order to ...
We establish the definition of associate and conjugate conformal minimal isometric immersions into t...
Abstract. Stable compact minimal submanifolds of the product of a sphere and any Riemannian manifold...
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