| bio | website | |
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| age | ||
| visits | member for | 1 year, 7 months |
| seen | May 28 '12 at 20:23 | |
| stats | profile views | 21 |
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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? |
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May 28 |
asked | Hausdorff Dimension and Hausdorff measure |
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Apr 14 |
asked | Given Poincare Polynomial find the manifold. |
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Apr 13 |
comment |
Orientation on $\mathbb{CP}^2$ Thanks, that's really help. |
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Apr 13 |
accepted | Orientation on $\mathbb{CP}^2$ |
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Apr 13 |
awarded | Commentator |
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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? |
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Apr 13 |
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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. |
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Apr 13 |
comment |
Orientation on $\mathbb{CP}^2$ Thanks, But whether $\mathbb{CP}^2$ and $\overline{\mathbb{CP}}^2$ homeomorphic to each other? |
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Apr 13 |
asked | Orientation on $\mathbb{CP}^2$ |
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Nov 15 |
accepted | Proof of Bochner formula/ Weitzenböck formula in a non-normal frame |
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Nov 15 |
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Proof of Bochner formula/ Weitzenböck formula in a non-normal frame It's ON field in a neighborhood of a fixed point say $p_0$. |
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Nov 15 |
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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. |
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Nov 14 |
revised |
Proof of Bochner formula/ Weitzenböck formula in a non-normal frame added 1 characters in body; edited title |
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Nov 14 |
asked | Proof of Bochner formula/ Weitzenböck formula in a non-normal frame |
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Nov 14 |
accepted | Definitions of Hessian in Riemannian Geometry |
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Nov 11 |
asked | Definitions of Hessian in Riemannian Geometry |
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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 |
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Nov 7 |
asked | Deformation of the Kähler structure on $CP^n$ |
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Oct 21 |
comment |
Covariant derivative of composition of two tensors I see, thank you Henning! |