J. Mateu

activity

20042026

most citedExistence of corotating and counter-rotating vortex pairs for active scalar equations

90 citations · 253 across the 33 of their papers we have counts for

collaborators

Showing 2016Show all

2 papers · 1 filter

math.CA2016

Singular integrals unsuitable for the curvature method whose $L^{2}$ -boundedness still implies rectifiability

Petr Chunaev, Joan Mateu, Xavier Tolsa

The well-known curvature method initiated in works of Melnikov and Verdera is now commonly used to relate the $L^{2} (μ)$ -boundedness of certain singular integral operators to the geo…

math.AP2016★ 90 cited

Existence of corotating and counter-rotating vortex pairs for active scalar equations

Taoufik Hmidi, Joan Mateu

In this paper, we study the existence of corotating and counter-rotating pairs of simply connected patches for Euler equations and the $(SQG)_{α}$ equations with $α \in (0, 1) .$ …

Singular integrals unsuitable for the curvature method whose L2-boundedness still implies rectifiability

Existence of corotating and counter-rotating vortex pairs for active scalar equations

Singular integrals unsuitable for the curvature method whose $L^{2}$ -boundedness still implies rectifiability