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visits member for 1 year, 7 months
seen May 28 '12 at 20:23
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May
28
comment Hausdorff Dimension and Hausdorff measure
Thanks Leonid. I still confused on how to calculate the Hausdorff measure of the general cantor set, since it needs to take infimum over all coverings with diameter $\epsilon$ and then let it goes to zero. Why covered by the intervals is enough?
May
28
asked Hausdorff Dimension and Hausdorff measure
Apr
14
asked Given Poincare Polynomial find the manifold.
Apr
13
comment Orientation on $\mathbb{CP}^2$
Thanks, that's really help.
Apr
13
accepted Orientation on $\mathbb{CP}^2$
Apr
13
awarded  Commentator
Apr
13
comment Orientation on $\mathbb{CP}^2$
So the idendity map between $\mathbb{CP}^2$ and $\overline{\mathbb{CP}}^2$ can not be considered as a homeomorphism between these two 'oriented' manifolds. Correct?
Apr
13
comment Orientation on $\mathbb{CP}^2$
But there is no orientation reversing map from $\mathbb{CP}^2$ to itself. which implies the above two are not homeomorphic! I am crazy.... There must be some stupid mistake I made in my argument, but i can't find it.
Apr
13
comment Orientation on $\mathbb{CP}^2$
Thanks, But whether $\mathbb{CP}^2$ and $\overline{\mathbb{CP}}^2$ homeomorphic to each other?
Apr
13
asked Orientation on $\mathbb{CP}^2$
Nov
15
accepted Proof of Bochner formula/ Weitzenböck formula in a non-normal frame
Nov
15
comment Proof of Bochner formula/ Weitzenböck formula in a non-normal frame
It's ON field in a neighborhood of a fixed point say $p_0$.
Nov
15
comment Proof of Bochner formula/ Weitzenböck formula in a non-normal frame
The term $\nabla f \langle \nabla_{e_{\alpha}}\nabla f, e_{\alpha}\rangle$ means the vector $\nabla f$ acts on the function $\langle \nabla_{e_{\alpha}}\nabla f, e_{\alpha} \rangle$ thing, so it's a scalar.
Nov
14
revised Proof of Bochner formula/ Weitzenböck formula in a non-normal frame
added 1 characters in body; edited title
Nov
14
asked Proof of Bochner formula/ Weitzenböck formula in a non-normal frame
Nov
14
accepted Definitions of Hessian in Riemannian Geometry
Nov
11
asked Definitions of Hessian in Riemannian Geometry
Nov
7
comment Deformation of the Kähler structure on $CP^n$
will the curvatures, say bi-sectional curvature can be calculated explicitly? Any reference to this calculation if available? Thanks
Nov
7
asked Deformation of the Kähler structure on $CP^n$
Oct
21
comment Covariant derivative of composition of two tensors
I see, thank you Henning!