On the theory of minimal submanifolds and harmonic maps from the point of view of the generalized Bochner technique

Key Points

• Harmonic mappings of complete Riemannian manifolds reveal insights into geometric structures.
• Examining minimal and stable minimal submanifolds contributes to understanding the curvature properties.
• The generalized Bochner technique offers a novel perspective on classical theorems in differential geometry.
• The study establishes connections between harmonic maps and geometrical properties of Riemannian spaces.

Abstract