Every Riemannian manifold diffeomorphic to S^{3} contains at least two distinct embedded minimal 2-spheres.
Pure Appl
2 Pith papers cite this work. Polarity classification is still indexing.
2
Pith papers citing it
fields
math.DG 2representative citing papers
Limits of sequences of free boundary minimal hypersurfaces with bounded area and Morse index inherit non-trivial Jacobi fields via a one-sided Harnack inequality.
citing papers explorer
-
Existence of two embedded minimal spheres in $S^3$ with an arbitrary metric
Every Riemannian manifold diffeomorphic to S^{3} contains at least two distinct embedded minimal 2-spheres.
-
Compactness and generic finiteness for free boundary minimal hypersurfaces (II)
Limits of sequences of free boundary minimal hypersurfaces with bounded area and Morse index inherit non-trivial Jacobi fields via a one-sided Harnack inequality.