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Quantitative weighted estimates for Rubio de Francia's Littlewood--Paley square function 

Garg, R.; Roncal, L.Autoridad BCAM; Shrivastava, S. (2019-12)
We consider the Rubio de Francia's Littlewood--Paley square function associated with an arbitrary family of intervals in $\mathbb{R}$ with finite overlapping. Quantitative weighted estimates are obtained for this operator. ...
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On extension problem, trace hardy and Hardy’s inequalities for some fractional Laplacians 

Boggarapu, P.; Roncal, L.Autoridad BCAM; Thangavelu, S. (2019-09)
We obtain generalised trace Hardy inequalities for fractional powers of general operators given by sums of squares of vector fields. Such inequalities are derived by means of particular solutions of an extended equation ...
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On the absolute divergence of Fourier series in the infinite dimensional torus 

Fernández, E.; Roncal, L.Autoridad BCAM (2019-03-22)
In this note we present some simple counterexamples, based on quadratic forms in infinitely many variables, showing that the implication $f\in C^{(\infty}(\mathbb{T}^\omega)\Longrightarrow\sum_{\bar{p}\in\mathbb{Z}^\inf ...
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$A_1$ theory of weights for rough homogeneous singular integrals and commutators 

Pérez, C.Autoridad BCAM; Rivera-Ríos, I.P.; Roncal, L.Autoridad BCAM (2019)
Quantitative $A_1-A_\infty$ estimates for rough homogeneous singular integrals $T_{\Omega}$ and commutators of $\BMO$ symbols and $T_{\Omega}$ are obtained. In particular the following estimates are proved: \[ \|T_\Omega ...

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Roncal, L. (4)
Boggarapu, P. (1)Fernández, E. (1)Garg, R. (1)Pérez, C. (1)Rivera-Ríos, I. (1)Shrivastava, S. (1)Thangavelu, S. (1)Subject$A_1$ theory of weights (1)absolute divergence (1)characterisation of solutions (1)commutators (1)extension problem (1)Fourier series (1)fractional Laplacian (1)Hardy's inequality (1)Infinite dimensional torus (1)quadratic forms (1)... másFecha
2019 (4)

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