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20212025
most citedQuaternion matrix decomposition and its theoretical implications

1 citations · 1 across the 4 of their papers we have counts for

collaborators

5 papers

math.OC2025

On decomposability and subdifferential of the tensor nuclear norm

Jiewen Guan, Bo Jiang, Zhening Li

We study the decomposability and the subdifferential of the tensor nuclear norm. Both concepts are well understood and widely applied in matrices but remain unclear for higher-orde…

math.OC2023

-sphere covering and approximating nuclear -norm

Jiewen Guan, Simai He, Bo Jiang +1

The spectral -norm and nuclear -norm of matrices and tensors appear in various applications albeit both are NP-hard to compute. The former sets a foundation of -spher…

math.OC2023

Approximating Tensor Norms via Sphere Covering: Bridging the Gap Between Primal and Dual

Simai He, Haodong Hu, Bo Jiang +1

The matrix spectral and nuclear norms appear in enormous applications. The generalizations of these norms to higher-order tensors is becoming increasingly important but unfortunate…

math.OC2022

Complexity and computation for the spectral norm and nuclear norm of order three tensors with one fixed dimension

Haodong Hu, Bo Jiang, Zhening Li

The recent decade has witnessed a surge of research in modelling and computing from two-way data (matrices) to multiway data (tensors). However, there is a drastic phase transition…

math.OC2021★ 1 cited

Quaternion matrix decomposition and its theoretical implications

Chang He, Bo Jiang, Xihua Zhu

This paper proposes a novel matrix rank-one decomposition for quaternion Hermitian matrices, which admits a stronger property than the previous results in (sturm2003cones,huang2007…