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Finish Ch. 2: skew-symmetric tensors, equations for rank at most r linear mappings, border rank, decomposing V^{\ot 3}., G-modules, isotypic components. § 4.1,2 Representations, Schur's Lemma, G-modules and decomposing spaces of tensors 08-Jul-2008 09:00 AM PDT - 08-Jul-2008 10:00 AM PDT
Showing 21 - 35 of 35 matches
What is quantum information theory?
Date: July 08, 2008
2 views • over 11 years ago
§ 5.1-5.3 Equations for secant varieties I: special Segre varieties, subspace varieties, flattenings
Date: July 11, 2008
2 views • over 11 years ago
Conditioning, computations, applications
Date: July 09, 2008
2 views • over 11 years ago
What are graph states?
Date: July 11, 2008
2 views • over 11 years ago
Ch 8: Rank vs border rank of tensors and symmetric tensors
Date: July 15, 2008
2 views • over 11 years ago
§ 5.6 Equations III: Strassen's equations and variants
Date: July 14, 2008
2 views • over 11 years ago
Finish Chap 3 - Terracini's lemma cont'd and applications to computing the dimension of secant varieties. The geometric definition of border rank, projective second fundamental form.
Date: July 09, 2008
2 views • over 11 years ago
(a) general statements on linear mixtures of random variables, (b)cumulants, (c) tensors
Date: July 16, 2008
1 view • over 11 years ago
Ch 9: Spaces of tensors admitting normal forms
Date: July 17, 2008
1 view • over 11 years ago
Nonnegative hypermatrices, symmetric tensors
Date: July 16, 2008
1 view • over 11 years ago
§ 5.4, 5.5 Equations II: inheritance, and prolongation
Date: July 14, 2008
1 view • over 11 years ago
The variety of principal minors of symmetric matrices
Date: July 15, 2008
1 view • over 11 years ago
Constructibility of the set of tensors of a given rank
Date: July 10, 2008
1 view • over 11 years ago
(e) the UDM case: some selected statistical blind identification approaches, all involving tensors. Local identifiability and numerical algorithms (including BIOME and FOOBI).
Date: July 18, 2008
1 view • over 11 years ago
Ch 7. An algorithm for explicitly writing down polynomials in a given submodule of the space of polynomials. Further combinatorics of Young tableaux. Working with tensors in factored vs. expanded form.
Date: July 15, 2008
1 view • over 11 years ago
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