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Otis Chodosh's user avatar
Otis Chodosh's user avatar
Otis Chodosh's user avatar
Otis Chodosh
  • Member for 15 years, 1 month
  • Last seen this week
3 votes
Accepted

The Discrete Hairy-Ball Theorem

3 votes

Coefficients from Stone–Weierstrass versus Fourier transform

3 votes
Accepted

Derivative of (the length of) the Ricci tensor

3 votes

$X$ Polish geodesic implies $(P_2(X), W_2)$ geodesic

3 votes

Computations with the distance function on a Riemannian manifold

3 votes

Bryant Soliton is asymptotically cylindrical?

3 votes
Accepted

Stability of minimal hypersurface with flat directions

3 votes
Accepted

Positive scalar curvature on the double of a manifold (assuming mean convexity of the boundary)

3 votes
Accepted

The limit of a sequence of embedded minimal disks in $\mathbb{R}^3$

3 votes

Hamilton-Ivey pinching in dimension 4

3 votes
Accepted

Limited expansion of mean curvature of geodesic spheres

2 votes
Accepted

Uniqueness of backward heat equation on closed manifold with given initial data

2 votes
Accepted

Implicit function theorem for operator

2 votes
Accepted

Minimal surfaces with increasing area but bounded Morse index

2 votes

sequence of graphs converge in the sense of varifold to multiplicity 2 plane

2 votes

Symmetry Properties of Minimizers - Calculus of Variations

2 votes

Positive scalar curvature Yamabe metrics near a zero scalar curvature Yamabe metric

2 votes

Proving theorems by using functions with fixed points.

2 votes
Accepted

Relationship between spectrum geometry and almost-isometry

2 votes

Entropy of a measure

2 votes

A Existence Problem of (p,q) metric

2 votes

basic question about rectifiability

2 votes

Replacing large-dimensional ODE systems with one PDE

2 votes

How to find critical points of functionals when there is a boundary?

2 votes
Accepted

Is squared geodesic distance a Morse-Bott function on simply-connected Hadamard manifolds?

1 vote

Ricci Curvature in infinite dimensions?

1 vote

Normal variation of embedded surfaces

1 vote
Accepted

Global geometry measures for Riemannian manifolds

0 votes

When a Riemannian manifold is of Hessian Typ

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