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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
21 votes

Geometric picture of scalar curvature

20 votes
Accepted

A measure on the space of probability measures

16 votes

Intuition for mean curvature

15 votes
Accepted

A long-lasting conjecture of Pólya & Szegő

14 votes

Dimension of eigenspaces of Laplacian on a compact Riemannian manifold

13 votes

Are there some other notions of "curvature" which measure how space curves?

11 votes

Ricci flow and isometry group

10 votes

Compact surface with arbitrarily large eigenvalue

10 votes
Accepted

co-dimension one minimizing verifolds

10 votes
Accepted

Morse index in PDEs

9 votes
Accepted

Ricci flow negative curvature

9 votes
Accepted

Distance between two geodesics originating from separate but nearby points

9 votes
Accepted

minimal surfaces in $S^n$

8 votes
Accepted

A general theory for local moduli space of minimal surface?

8 votes
Accepted

Hausdorff measure on the sphere is well defined?

8 votes

A simple and good reference about solitons

8 votes
Accepted

the left hand side of the Ricci flow equation at the initial value

7 votes

fixed point arguments in PDE

7 votes

Can anyone give an example of Ricci flat Riemannian or Lorentzian Manifold that is not flat?

6 votes
Accepted

A Scalar Curvature Computation in Brendle Marques Neves' Min-Oo Conjecture paper

6 votes

metric has morse index 2

6 votes
Accepted

How does the inverse mean curvature flow start with minimal surface?

6 votes
Accepted

Singularities in minimal surfaces

6 votes

Variation of curvature with respect to immersion?

6 votes
Accepted

Main utility of the monotonicity formula for generalized surfaces

6 votes

Ricci flow descending from an universal cover

6 votes
Accepted

The negative gradient flow of a Morse-Bott function on a compact manifold converges to a critical point?

6 votes
Accepted

What is the current status on bad tangent cones at isolated singularities?

6 votes
Accepted

Given an eigenvalue equation (elliptic PDE) in a ball $B_R$, prove the convergence of the first nonzero $\lambda_R$ and its eigenfunction $\phi_R$

5 votes
Accepted

Taylor expansion of the square of the distance function on a Riemannian manifold