DAVID
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Registered User
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Mar 22 |
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sections of tensor product bundle ( tensor product of two vector bundles ) the method we construct the sections of the tensor product of two vector bundles. |
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Mar 22 |
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sections of tensor product bundle ( tensor product of two vector bundles ) I just want to know how we can define a sections of a tensor product of two vector bundles . |
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Mar 22 |
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sections of tensor product bundle ( tensor product of two vector bundles ) deleted 6 characters in body; edited title; edited tags |
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Mar 22 |
asked | sections of tensor product bundle ( tensor product of two vector bundles ) |
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Feb 24 |
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Projectively equivalent connections thanks.that is very helpful. |
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Feb 20 |
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Projectively equivalent connections Thanks Vladimir . yes , you are right. 1-form doesn't need to be closed. could you please tell me where I can study more about this? |
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Feb 19 |
asked | Projectively equivalent connections |
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Feb 11 |
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Interpretation of Riemann tensor antisymmetry it is really great.thanks |
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Feb 11 |
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Interpretation of Riemann tensor antisymmetry thanks Ryan . that is great .but I am really interested in reading more about what you said.where I can find these stuff? |
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Feb 11 |
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Interpretation of Riemann tensor antisymmetry Thanks , that is great and helpful. |
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Feb 10 |
asked | Interpretation of Riemann tensor antisymmetry |
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Feb 4 |
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projective plane and tetrahedra is it correct to say that we are using the ' principle of duality ' here ? |
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Feb 3 |
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projective plane and tetrahedra suppose we have the point [1,0,0,0] in RP3 and the lines going through this point . I just can't see why this collection form a projective plane. |
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Feb 2 |
asked | projective plane and tetrahedra |
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Feb 1 |
revised |
sphere with projective structure added 555 characters in body |
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Feb 1 |
asked | sphere with projective structure |
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Jan 25 |
asked | radially half-complete projective manifold |
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Jan 19 |
asked | projective structure and holonomy |
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Jan 12 |
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projective triangulation and holonomy map What do we have to prove if we want to say that a topologically triangulated manifold M admits a real projective structure such that the topological triangulations is a projective one? |
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Jan 12 |
asked | projective triangulation and holonomy map |
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Dec 27 |
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Link of a vertex of a 3-orbifold (link orbifold) so I think I haven't understand the link of a vertex of a manifold .what is your definition of a link of a vertex of a manifold? |
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Dec 22 |
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Link of a vertex of a 3-orbifold (link orbifold) why is the link of the vertex v the formula you said? |
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Dec 22 |
asked | Link of a vertex of a 3-orbifold (link orbifold) |
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Dec 6 |
asked | trivial holonomy homomorphism |
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Dec 4 |
awarded | ● Commentator |
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Dec 3 |
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complement of a codimension-one projective subspace in your article " geometric structures on low-dimensional manifolds " section - 1. theorem - 3 , I really don't understand it. why we need to show that around the edges the identifications give us trivial holonomy elements? and why you said " at each sphere the triangulations are from points of RP2 " ? and then you concluded that " at each sphere and the vertex on it , the holonomy around the vertex is the identity map " ?? |
