Full Download Lebesgue-type inequalities for greedy approximation in Banach spaces - Savu D.; Temlyakov V.N. | PDF
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Jul 1, 2018 theory and numerical implementation of greedy algorithms in a jackson-type inequality, or jackson theorem, is any result that uses the smoothness lebesgue took the approach of modifying the notion of a function.
We prove the lebesgue-type inequalities for the weak chebyshev greedy algorithm (wcga), a generalization of the weak orthogonal matching pursuit to the case.
Oct 1, 2014 as an application we give lebesgue type inequalities for these wavelet bases. We also show that our techniques can be easily modified to prove.
Greedy bases with large in banach spaces, which are of inde [ 18] lebesgue- type inequalities for greedy approximation with respect to quasi-greedy bases,.
We study lebesgue-type inequalities for greedy approximation with respect to quasi-greedy bases.
Greedy algorithms by recovering them as special cases but also yields novel the space lp([a, b]) consists of all functions g [a, b] → r such that the (lebesgue ) by triangle inequality for norms, any banach space always has m-typ.
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We also discuss the relationship between coherence and upper bound of frames. Finally, lebesgue-type inequalities are proved so as to obtain upper estimates.
Biorthogonal systems and, in particular, the greedy approximation al- dings and lebesgue-type inequalities for the greedy algorithm in banach spaces.
The classical hölder inequality shows an interesting upper bound for lebesgue integral of the product of two functions.
We prove the lebesgue-type inequalities for the weak chebyshev greedy algorithm (wcga),.
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