MSRI- Geometry and Representation Theory of Tensors for Computer Science, Statistics, and other areas
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Title: Induction for the rank of tensors
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Title: (e) the UDM case: some selected statistical blind identification approaches, all involving tensors. Local identifiability and numerical algorithms (including BIOME and FOOBI).
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Title: Ch 9: Spaces of tensors admitting normal forms
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Title: Introduction to the study of G-varieties via desingularizations by homogeneous vector bundles
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Title: (d) the invertible case: Independent Component Analysis - optimization criteria and some numerical algorithms
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Title: Nonnegative hypermatrices, symmetric tensors
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Title: What do the words "ACM", "Gorenstein", and " rational singularites" mean and why are these properties useful?
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Title: (a) general statements on linear mixtures of random variables, (b)cumulants, (c) tensors
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Title: The variety of principal minors of symmetric matrices
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Title: Ch 8: Rank vs border rank of tensors and symmetric tensors
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Title: 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.
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Title: § 6.1,6.2,6.6,6.7 The Alexander-Hirshowitz theorem and dimensions of secant varieties of Segre varieties
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Title: Non-commutative harmonic analysis in machine learning
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Title: Uniqueness of tensor decomposition, direct sum conjecture
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Title: § 5.6 Equations III: Strassen's equations and variants
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Title: § 5.4, 5.5 Equations II: inheritance, and prolongation
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Title: What are graph states?
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Title: Hyperdeterminants and optimal approximability
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Title: § 5.1-5.3 Equations for secant varieties I: special Segre varieties, subspace varieties, flattenings
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Title: finish Ch 4 (Littlewood-Richardson rule and other handy formulas, more decompositions of spaces of tensors)
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