A criterion for detecting the identifiability of symmetric tensors of size three

DOI10.1016/j.difgeo.2012.04.004zbMath1242.14051arXiv1202.1741OpenAlexW2964055649WikidataQ115356719 ScholiaQ115356719MaRDI QIDQ428915

Edoardo Ballico, Luca Chiantini

Publication date: 25 June 2012

Published in: Differential Geometry and its Applications (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/1202.1741

zbMATH Keywords

postulation of finite setssecant varieties of Veronese varieties

Mathematics Subject Classification ID

Projective techniques in algebraic geometry (14N05) Multilinear algebra, tensor calculus (15A69)

Related Items (9)

Segre Functions in Multiprojective Spaces and Tensor Analysis ⋮ Effective Criteria for Specific Identifiability of Tensors and Forms ⋮ Identifiability for a class of symmetric tensors ⋮ Sets computing the symmetric tensor rank ⋮ A uniqueness result on the decompositions of a bi-homogeneous polynomial ⋮ Real identifiability vs. complex identifiability ⋮ On a geometric method for the identifiability of forms ⋮ Partially symmetric tensor rank: the description of the non-uniqueness case for low rank ⋮ Almost maximal growth of the Hilbert function

Cites Work

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• Footnotes to a paper of Beniamino Segre. (The number of \(g^1_d\)'s on a general \(d\)-gonal curve, and the unirationality of the Hurwitz spaces of 4-gonal and 5-gonal curves)
• On the non-defectivity of non weak-defectivity of Segre-Veronese embeddings of products of projective spaces
• Determinantal equations for secant varieties and the Eisenbud-Koh-Stillman conjecture
• Partial stratification of secant varieties of Veronese varieties via curvilinear subschemes
• ON THE CONCEPT OF k-SECANT ORDER OF A VARIETY

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