activity
20062026
most citedA visual formalism for weights satisfying reverse inequalities

22 citations · 57 across the 16 of their papers we have counts for

collaborators

19 papers

math.AP2026

On a higher-integrability estimate for Laplacians of convex solutions to the Monge-Ampère equation

Diego Maldonado

A maximum principle for certain strictly convex functions belonging to is established and then applied to obtain a $W^{2,1 +\eps}_{\rm loc}(Ω)$-es…

math.CA2026

Weak porosity in spaces of homogeneous type

Diego Maldonado

Based on the theory of Muckenhoupt weights, short and conceptually simpler proofs are provided for the following two implications: (1) if is a space of homogeneous type…

math.CA2026

Weighted estimates for fractional integrals with Distances to Bounded Median Porous Sets and applications to Hardy--Sobolev Inequalities

Diego Maldonado, Javier Soria

Weighted estimates for the fractional integral operator are established and subsequently applied to derive corresponding Hardy--Sobolev inequalities. The weights are construc…

math.CA2026

Anisotropic Caffarelli-Kohn-Nirenberg inequalities with higher-order fractional derivatives

Diego Maldonado, Javier Soria

We prove a family of anisotropic Caffarelli-Kohn-Nirenberg interpolation inequalities involving higher-order fractional derivatives and weights of the form $|x'|^{θ_1}|x|^{θ_2}|x_n…

math.CA2026

On weighted estimates for fractional operators and applications to Hardy-type inequalities

Diego Maldonado, Javier Soria

New necessary and sufficient conditions for two-weight estimates for fractional maximal and integral operators are established by means of Harnack-type estimates for Muckenhoupt we…

cs.DS2019★ 4 cited

On the Complexity of the Stability Problem of Binary Freezing Totalistic Cellular Automata

Eric Goles, Diego Maldonado, Pedro Montealegre +1

In this paper we study the family of two-state Totalistic Freezing Cellular Automata (TFCA) defined over the triangular and square grids with von Neumann neighborhoods. We say that…