Fernando Soria
Autonomous University of Madrid
Network
Latest external collaboration on country level. Dive into details by clicking on the dots.
Publication
Featured researches published by Fernando Soria.
Journal of the European Mathematical Society | 2013
Luis A. Caffarelli; Fernando Soria; Juan Luis Vázquez
We study a porous medium equation with nonlocal diusion eects given by an inverse fractional Laplacian operator. More precisely,
Journal of The London Mathematical Society-second Series | 2000
Trinidad Menárguez; Sonsoles Pérez; Fernando Soria
The weak type 1 for the Mehler maximal function is studied via a precise estimate for the ‘maximal kernel’. This, in turn, allows the geometry involved in this setting to be described.
Archive | 1991
Anthony Carbery; Eugenio Hernández; Fernando Soria
For a real number N > 1, the Kakeya maximal operator K N is defined on locally integrable functions fof R n as
Archive for Rational Mechanics and Analysis | 2014
Begoña Barrios; Ireneo Peral; Fernando Soria; Enrico Valdinoci
Transactions of the American Mathematical Society | 2000
Martin G. Grigorian; Kazaros Kazarian; Fernando Soria
{K_N}f\left( x \right) = \mathop {\sup }\limits_{x \in R \in {B_N}} \frac{1}{{\left| R \right|}}\int {_R} \left| {f\left( y \right)} \right|dy
Rendiconti Del Circolo Matematico Di Palermo | 1992
M. Trinidad Menárguez; Fernando Soria
Advances in Mathematics | 2004
Peter Sjögren; Fernando Soria
where B N denotes the class of all rectangles in R n of eccentricity N, that is, congruent with any dilate of the rectangle [0,1]n-1x [0, N], and where x007C;Ax007C; represents the Lebesgue measure of the set A.
Publicacions Matematiques | 1999
Per Sjölin; Fernando Soria
AbstractThe main goal of this work is to prove that every non-negative strong solutionu(x, t) to the problem
Comptes Rendus De L Academie Des Sciences Serie I-mathematique | 1997
Anthony Carbery; Fernando Soria
Proceedings of the Royal Society of Edinburgh: Section A Mathematics | 2003
Per Sjölin; Fernando Soria
u_t + (-\Delta)^{\alpha/2}{u} = 0 \,\, {\rm for} (x, t) \in {\mathbb{R}^n} \times (0, T ), \, 0 < \alpha < 2,