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Jan
11 |
awarded | Yearling |
Dec
21 |
accepted | Lower bound on the curvature of the curves on $M$ |
Sep
4 |
awarded | Disciplined |
Sep
4 |
awarded | Organizer |
Apr
11 |
awarded | Commentator |
Apr
11 |
accepted | minimal maximal ellipsoids |
Apr
11 |
comment |
minimal maximal ellipsoids
@Sergei Ivanov Superbe! |
Apr
10 |
comment |
minimal maximal ellipsoids
@Sergei Ivanov $\mathcal{K}/s^{n+1}$ is called centro-affine curvature. |
Apr
10 |
comment |
minimal maximal ellipsoids
@Sergei Ivanov I believe if $E\subseteq\mathbb{R}^n$ is an ellipsoid centered at the origin then $\mathcal{K}/s^{n+1}$ is constant, where $\mathcal{K}$ is the Gauss curvature of $\partial K$ the boundary of $K$. |
Apr
9 |
comment |
minimal maximal ellipsoids
@Sergei Ivanov edited. |
Apr
9 |
revised |
minimal maximal ellipsoids
edited body |
Apr
9 |
comment |
minimal maximal ellipsoids
@Carl Feynman The support function $h_A:\mathbb{R}^n\to\mathbb{R}$ of a non-empty closed convex set $A$ in $\mathbb{R}^n$ is given by :$ h_A(x)=\sup\{ x\cdot a: a\in A\},$ |
Apr
9 |
asked | minimal maximal ellipsoids |
Mar
27 |
awarded | Critic |
Mar
26 |
accepted | volume of the projected body |
Mar
25 |
revised |
volume of the projected body
added 481 characters in body |
Mar
24 |
asked | volume of the projected body |
Jan
12 |
awarded | Scholar |
Jan
12 |
awarded | Supporter |
Jan
10 |
comment |
Lower bound on the curvature of the curves on $M$
I forgot this assumption: Curves should be intersection of a two plane and the manifold. |