Publications


  1. L. Caffarelli, F. Charro; On a Fractional Monge-Ampere Operator, Annals of PDE 1:1 (2015), pp. 1-47 (arXiv).

  2. F. Charro, E. Parini, On the existence threshold for positive solutions of p-Laplacian equations with a concave-convex nonlinearity, Commun. Contemp. Math.,Vol. 17, No. 6 (2015) (arXiv).

  3. F. Charro, J. J. Colomina; Points of View Beyond Models: Towards a Formal Approach to Points of View as Access to the World, Foundations of Science, 19 (2014), pp. 137-151 (here).

  4. F. Charro, G. De Philippis, A. Di Castro, D. Máximo; “On the Aleksandrov-Bakelman-Pucci estimate for the infinity Laplacian”, Calc. Var. and PDE, 48 (2013), Issue 3-4, pp. 667-693 (arXiv).

  5. F. Charro, E. Parini; “Limits as $p\to\infty$ of p-Laplacian eigenvalue problems perturbed with a concave or convex term”, Calc. Var. and PDE, 46 (2013), Issue 1, pp. 403-425 (pdf).

  6.   F. Charro, I. Peral; “Limits as $p\to\infty$ of p-Laplacian concave-convex problems”, Nonlinear Analysis 75 (2012) 2637–2659 (pdf).

  7. R. Argiolas, F. Charro, I. Peral; “On the Aleksandrov-Bakel'man-Pucci estimate for some elliptic and parabolic nonlinear operators”, Arch. Rational Mech. Anal. 202 (2011) 875–917 (pdf).

  8. F. Charro, L. Montoro, B. Sciunzi; “Monotonicity of solutions of Fully nonlinear uniformly elliptic equations in the half-plane”, J. Differential Equations 251 (2011), 1562-1579 (pdf). 

  9. F. Charro, E. Parini; “Limits as $p\to\infty$ of p-Laplacian problems with a superdiffusive power-type nonlinearity: Positive and sign-changing solutions”, J. Math. Anal. Appl. 372 (2010), pp. 629–644 (pdf). 

  10. F. Charro, E. Colorado, I. Peral; “Multiplicity of solutions to uniformly elliptic Fully Nonlinear equations with concave-convex right hand side”, J. Differential Equations 246 (2009), 4221-4248 (pdf).

  11.  F. Charro, I. Peral; “Zero Order Perturbations to Fully Nonlinear equations: Comparison, existence and uniqueness”, Commun. Contemp. Math. 11 (1) (2009) 1–34 (pdf).

  12.  F. Charro, J. García Azorero, J. D. Rossi; “A mixed problem for the infinity Laplacian via Tug-of-War games”, Calc. Var. and PDE 34 (2009), no. 3, 307-320 (arXiv).

  13.   F. Charro, I. Peral; “Limit Branch of Solutions as $p\to\infty$ for a family of sub-diffusive problems related to the p-Laplacian”, Comm. in Partial Differential Equations 32 (2007), no. 12, 1965–1981 (pdf).

 

 

Last update: September 2016