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   Haselby, Cullen A. ; Iwen, Mark A. ; Needell, Deanna ; Perlmutter, Michael ; Rebrova, Elizaveta ( September 2023 , Applied and Computational Harmonic Analysis)
2. Robust Low-Tubal-Rank Tensor Completion Based on Tensor Factorization and Maximum Correntopy Criterion

   https://doi.org/10.1109/TNNLS.2023.3280086  

   He, Yicong ; Atia, George K. ( January 2023 , IEEE Transactions on Neural Networks and Learning Systems)
3. Tensor and its tucker core: The invariance relationships: Tensor and Its Tucker Core: the Invariance Relationships

   https://doi.org/10.1002/nla.2086  

   Jiang, Bo ; Yang, Fan ; Zhang, Shuzhong ( May 2017 , Numerical Linear Algebra with Applications)
4. Noncommutative Tensor Triangular Geometry and the Tensor Product Property for Support Maps

   https://doi.org/10.1093/imrn/rnab221  

   Nakano, Daniel K ; Vashaw, Kent B ; Yakimov, Milen T ( August 2021 , International Mathematics Research Notices)

   Abstract The problem of whether the cohomological support map of a finite dimensional Hopf algebra has the tensor product property has attracted a lot of attention following the earlier developments on representations of finite group schemes. Many authors have focused on concrete situations where positive and negative results have been obtained by direct arguments. In this paper we demonstrate that it is natural to study questions involving the tensor product property in the broader setting of a monoidal triangulated category. We give an intrinsic characterization by proving that the tensor product property for the universal support datum is equivalent to complete primeness of the categorical spectrum. From these results one obtains information for other support data, including the cohomological one. Two theorems are proved giving compete primeness and non-complete primeness in certain general settings. As an illustration of the methods, we give a proof of a recent conjecture of Negron and Pevtsova on the tensor product property for the cohomological support maps for the small quantum Borel algebras for all complex simple Lie algebras. 

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   https://doi.org/10.1103/PhysRevD.102.094509  

   Hatton, D. ; Davies, C. T. H. ; Lepage, G. P. ; Lytle, A. T. ( November 2020 , Physical Review D)

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