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Abstract:
As an effective descriptor, Symmetric Positive Definite (SPD) matrix is widely used in several areas such as image clustering. Recently, researchers proposed some effective methods based on low rank theory for SPD data clustering with nonlinear metric. However, single nuclear norm is always adopted to formulate the low rank model in these methods, which would lead to suboptimal solution. In this paper, we proposed a novel double low rank representation method for SPD clustering problem, in which matrix factorization and nonconvex rank constraint are combined to reveal the intrinsic property of the data instead of employing the nuclear norm. Meanwhile, kernel method and Log-Euclidean metric are combined to better explore the intrinsic geometry within SPD data. The proposed method has been evaluated on several public datasets and the experimental results demonstrate that the proposed method outperforms the state-of-the-art ones. © 2020 IEEE.
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ISSN: 1945-7871
Year: 2020
Volume: 2020-July
Language: English
Cited Count:
WoS CC Cited Count: 0
SCOPUS Cited Count: 2
ESI Highly Cited Papers on the List: 0 Unfold All
WanFang Cited Count:
Chinese Cited Count:
30 Days PV: 12
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