network profile
| bio | website | |
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| location | ||
| age | ||
| visits | member for | 4 months |
| seen | 7 hours ago | |
| stats | profile views | 80 |
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18h |
revised |
The derivative of a family of flows Clarified Example 2. |
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19h |
revised |
The derivative of a family of flows Added introductory question at top |
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21h |
asked | The derivative of a family of flows |
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Apr 30 |
comment |
“Product” bundle notation. @WillieWong, your notation describes the vector bundle correctly, but leaves out the structure of $spin(n+n')$'s action--if there's no standard notation, I guess I'll just have to live with it. |
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Apr 30 |
comment |
“Product” bundle notation. @WimC : Wouldn't external product, for instance, produce a line bundle when $P$ and $P'$ are line bundles? It seems like the external product uses a tensor product where I would want a direct sum. |
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Apr 26 |
asked | “Product” bundle notation. |
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Apr 17 |
answered | Tensor algebra of Dg-algebra |
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Apr 17 |
answered | Restriction map on a compact orientable manifold without a boundary. |
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Apr 15 |
comment |
Find norm of the integral operator Have you tried integration by parts on $\int_0^1 x(s) {1 \over s}(1 - e^{-s}) ds$? |
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Apr 15 |
answered | Question about covering spaces concerning a one-sheeted covering map |
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Apr 14 |
comment |
$M_{m×n}$ and $M_{n×m}$ are isomorphic? It depends on the kind of isomorphism you want to show. It's clearly an isomorphism as vector spaces. And it's obviously an isomorphism of algebras once you pass to an opposite algebra. ($(M_{n,m})^{op} \cong M_{m,n}$.) |
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Apr 12 |
comment |
Does the derivative of the derivative depend on a choice of connection? Thanks! I put the question closer to the top; I left in my work so someone would have an idea of what I did. |
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Apr 12 |
revised |
Does the derivative of the derivative depend on a choice of connection? Put question at top. |
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Apr 12 |
comment |
Universal Cover of a space I think you rather mean a string of pearls---you don't want the sphere attached to an integer point. Rather you want to delete an interval of the integer point and glue in the sphere, one pole at each of the two boundary points of the interval. |
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Apr 12 |
comment |
A symmetric matrix whose square is zero Ah, my fault. I mistook "characteristic" for "minimal". |
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Apr 11 |
comment |
A symmetric matrix whose square is zero "Distinct" linear factors isn't quite true--take the matrix to be the identity. |
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Apr 11 |
asked | Does the derivative of the derivative depend on a choice of connection? |
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Apr 3 |
comment |
Reflections in regular polygons You should google search for "billiards" and the name Rich Schwarz. |
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Jan 18 |
revised |
Intuition behind topological spaces added 18 characters in body |
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Jan 18 |
answered | Intuition behind topological spaces |
