Littlewood-Paley Theory and Function Spaces withAlocp Weights

Entropy and approximation numbers of embeddings of function spaces with Muckenhoupt weights, II. General weights

“…Rychkov extended in [31] the above class of weights in order to incorporate locally regular weights, too, creating in that way the class A loc p . Recent works are due to Roudenko [29,30,13], and Bownik [1,2].…”

!Entropy Numbers of Embeddings of Weighted Besov Spaces. Ii

“…In all these references the definitions are Fourier analytic. For the class W 1 these different approaches coincide (see [10,29,[35][36][37][38]). Remark 2.6.…”

A note on wavelet bases in function spaces

“…In case of Muckenhoupt weights we refer to [22]. The combination of Muckenhoupt weights and weights which even may grow exponentially has been given in [25].…”