A new two weight estimates for a vector-valued positive operator

Abstract

We give a new characterization of the two weight inequality for a vector-valued positive operator. Our characterization has a different flavor than the one of Scurry's and Hänninen's. The proof can be essentially derived from the scalar-valued case.

7 pages, comments are welcomed!

References in corpus (5)

• Two Weight Inequalities for Discrete Positive Operators
• Conservation laws, bright matter wave solitons and modulational instability of nonlinear Schrödinger equation with time-dependent nonlinearity
• The A_2 theorem: Remarks and complements
• A Characterization of Two-Weight Inequalities for a Vector-Valued Operator
• Another proof of Scurry's characterization of a two weight norm inequality for a sequence-valued positive dyadic operator

Cited by in corpus (1)

• $A_p$-$A_{\infty }$ estimates for multilinear maximal and sparse operators