■ Research articles
1. ■	L. Del Pezzo and A. Salort. The first non-zero Neumann p-fractional eigenvalue. (2015) Nonlinear Analysis, n 118, 130-143. PDF
2. ■	A. Salort. Convergence rates in a weighted Fucik problem. (2014) Adv Nonlinear Studies, vol 14, no. 2, 427444. PDF
3. ■	J. Fernández Bonder, J.P. Pinasco and A. Salort. Convergence rate for quasilinear eigenvalues homogenization. (2014) JMAA, in press. PDF
4. ■	J. Fernández Bonder, J.P. Pinasco and A. Salort. Quasilinear eigenvalue problems. (2014) Rev. UMA, in press. PDF
5. ■	J. Fernández Bonder, J.P. Pinasco and A. Salort. Refined asymptotics for eigenvalues on domains of infinite measure. (2010) J. Math. Anal. Appl., 371 no. 1, 4156 PDF
6. ■	L. M. Del Pezzo, J. D. Rossi, N. Saintier and A. Salort. An optimal mass transport approach for limits of eigenvalue problems for the fractional p−laplacian. (2015) preprint Arxiv
8. ■	A. Salort. Eigenvalues homogenization for the Fractional Laplacian operator. (2014)  preprint Arxiv
7. ■	A. Salort. Refined convergence rates for a weighted Fucik problem by using optimal partitions. (2015)  (in preparation)
9. ■	J. Fernández Bonder, J.P. Pinasco and A. Salort. Eigenvalue homogenization problem with indefinite weights. (2014)
10. ■	A. Salort, J. Terra and N. Wolanski. Large time behavior for a nonlocal diffusion equation with absorption and bounded initial data: the subcritical case. (2014) preprint Arxiv
11. ■	J. Fernández Bonder, J.P. Pinasco and A. Salort. Eigenvalue homogenization for quasilinear elliptic equations with different boundary conditions. (2013) preprint Arxiv
12. ■	J.P. Pinasco and A. Salort. Asymptotic behavior of the curves in the fucik spectrum. (2014) (sent)
■	PhD Thesis: Eigenvalue homogenization for quasilinear elliptic equations. (2013) PDF