Results 101 to 110 of about 2,771 (142)

Load-induced inattentional deafness. [PDF]

Atten Percept Psychophys, 2015
Raveh D, Lavie N.
europepmc   +1 more source

The attentional blink: a review of data and theory. [PDF]

Atten Percept Psychophys, 2009
Dux PE, Marois R.
europepmc   +1 more source

Singularities in Muckenhoupt weighted function spaces [PDF]

Banach Center Publications, 2007
openaire   +1 more source

Nonlinear SPDEs and Maximal Regularity: An Extended Survey. [PDF]

Nonlinear Differ Equ Appl
Agresti A, Veraar M.
europepmc   +1 more source

Muckenhoupt weights associated with a class of homogeneous trees

Journal of Mathematical Inequalities
Luobin Liu, Jiang Zhou
openaire   +1 more source

Muckenhoupt Matrix Weights

Journal of Geometric Analysis, 2020
We study matrix weights defined on the multivariate torus Td. Sufficient conditions for a matrix weight to be in the Muckenhoupt A2-class are studied, and two such sufficiency results obtained by S. Bloom for d=1 are generalized to the multivariate setting.
Morten Nielsen, Hrvoje Sikic
exaly   +6 more sources

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Radial-Type Muckenhoupt Weights

Mediterranean Journal of Mathematics, 2017
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Marilina Carena, Bibiana Iaffei, Marisa Toschi   +2 more
openaire   +3 more sources

On the Composition of Muckenhoupt Weights and Inner Functions

Journal of the London Mathematical Society, 1998
Let \(u\) be an inner function on the unit circle \(\mathbb{T}\). The authors show that the composition operator \(w\mapsto w\circ u\) is a self-map of the Muckenhoupt class \(A_p\) if \(p=2\), but not if \(p\in(1,2)\cup(2,\infty)\): there exists a Blaschke product \(B\) (having only a single singularity on \(\mathbb{T})\) and a real number \(\sigma ...
Böttcher, A., Grudsky, S.
openaire   +1 more source

Nonlinear Approximation and Muckenhoupt Weights

Constructive Approximation, 2006
In the general atomic setting of an unconditional basis in a (quasi-) Banach space, we show that representing the spaces of m-terms approximation as Lorentz spaces is equivalent to the verification of two inequalities (Jackson and Bernstein), and that the validity of these two properties is equivalent to the Temlyakov property. The proof is very direct
Kerkyacharian, G., Picard, D.
openaire   +2 more sources