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The k-Support Norm and Convex Envelopes of Cardinality ...
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由 A Eriksson 著作2015被引用 25 次 — Secondly, we show that there is an equivalence between cardinality, the rank operator and the nuclear norm on domains shared between the elements of vectors and ...
The k-support norm and convex envelopes of cardinality ...
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由 A Eriksson 著作2015被引用 25 次 — The k-support norm is a recently proposed norm with the proven property of providing the tightest convex bound on cardinality over the Euclidean norm unit ball.
The k-Support Norm and Convex Envelopes of Cardinality ...
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由 A Eriksson 著作2015被引用 25 次 — In this paper we present a re-derivation of this norm, with the hope of shedding further light on this partic- ular surrogate function. In addition, we also ...
The k-Support Norm and Convex Envelopes of Cardinality ...
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由 A Eriksson 著作被引用 25 次 — Secondly, we show that there is an equivalence between cardinality, the rank operator and the nuclear norm and k-support norm on domains shared between the ...
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The k-support norm and convex envelopes of cardinality ...
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2023年3月24日 — Bibliographic details on The k-support norm and convex envelopes of cardinality and rank.
The k-support norm and convex envelopes of cardinality ...
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This paper presents a method for recognizing scene categories based on approximate global geometric correspondence that exceeds the state of the art.
The k-support norm and convex envelopes of cardinality and rank.
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The k-support norm and convex envelopes of cardinality and rank. A. Eriksson, T. Pham, T. Chin, and I. Reid. CVPR, page 3349-3357.
Spectral k-Support Norm Regularization
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由 AM McDonald 著作被引用 59 次 — The unit ball of the spectral k-support norm is the convex hull of the set of matrices of rank at most k and Frobenius norm no greater than one. Referring ...
9 頁
(PDF) Sparse Prediction with the $k$-Support Norm
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2024年10月22日 — We derive a novel norm that corresponds to the tightest convex relaxation of sparsity combined with an ℓ 2 \ell_2 penalty.
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Lunds universitet
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Lunds universitet
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由 C Grussler 著作2017被引用 6 次 — “The k-support norm and convex envelopes of cardinality and rank”. In: 2015 IEEE Conference on Computer Vision and Pattern Recognition (CVPR), pp. 3349–3357 ...