Results 91 to 100 of about 488 (114)
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Normed Rings and Spectral Representation

1965
A linear space A over a scalar field (F) is said to be an algebra or a ring over (F), if to each pair of elements x, y ∈ A a unique product xy ∈ A is defined with the properties: $$(xy)z = x(yz)(associativity),x(y + z) = xy(distributivity),\alpha \beta (xy) = (\alpha x)(\beta y)$$ (1) If there exists a unit element e such that ex = xe = x for
openaire   +1 more source

New reweighted atomic norm minimization approach for line spectral estimation

Signal Processing, 2023
Yonghui Chu, Zhiqiang Wei, Zai Yang
exaly  

Inequalities for Spectral Norm

2018
Tin-Yau Tam, Xuhua Liu
openaire   +1 more source

On the tensor spectral p-norm and its dual norm via partitions

Computational Optimization and Applications, 2020
Bilian Chen, Zhening Li, Li Zhening
exaly  

On the Structure of Boolean Functions with Small Spectral Norm

Computational Complexity, 2015
Amir Shpilka   +2 more
exaly  

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