Reimundo Heluani
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Registered User
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I'm an adjoint researcher at IMPA (Rio de Janeiro). My interests are in vertex algebras, CFT, sigma-models and their relations to geometry.
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Apr 9 |
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cohomology of exterior powers of tangent bundle Should Bott really be a part of it? I mean computing $H^0$ :) |
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Apr 9 |
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classification for coadjoint orbits of lower or upper triangular matrices @PDC: I think the question refers to coadjoint orbits for the unipotent group. So you're not allowed to conjugate by elements of GL_n. The complete characterization is in the reference pointed above in the comments. |
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Apr 9 |
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If V is an irreducible representation of G, what is K_{G}(T_{G}V)? "unknown"=Cavazzani or Moci? and if so the series is arXiv:1303.0902? |
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Apr 9 |
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classification for coadjoint orbits of lower or upper triangular matrices Representations of Nilpotent Lie Groups and Their Applications. L. Corwin, F. Greenleaf. Chapter 3. |
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Apr 1 |
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Normal Macaulayfications Wellcome to MathOverflow! |
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Mar 31 |
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Is this a vertex algebroid?… What is vertex algebroid? @Ricardo: Thanks! I sporadically come back to MO and forget those quirks. |
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Mar 31 |
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Is this a vertex algebroid?… What is vertex algebroid? added 6 characters in body |
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Mar 31 |
awarded | ● Civic Duty |
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Mar 30 |
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Degree of a commutator in a hyperalgebra or enveloping algebra The associated graded is a Poisson algebra and the Poisson bracket is graded there. If $\sigma(X)$ denotes the symbol of $X$, then I suppose your question is when ${\sigma(X), \sigma(Y)}\neq 0$. I'm not sure there's more you can say. |
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Mar 30 |
revised |
Is this a vertex algebroid?… What is vertex algebroid? deleted 1 characters in body |
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Mar 30 |
answered | Is this a vertex algebroid?… What is vertex algebroid? |
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Dec 31 |
awarded | ● Nice Question |
