JULIO DANIEL
ROSSI
Investigador en el periodo 2000-2014
Instituto de Física Fundamental
Madrid, EspañaPublicaciones en colaboración con investigadores/as de Instituto de Física Fundamental (13)
2009
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Existence and uniqueness of positive solutions to elliptic problems with sublinear mixed boundary conditions
Communications in Contemporary Mathematics, Vol. 11, Núm. 4, pp. 585-613
2008
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Large solutions to the p-Laplacian for large p
Calculus of Variations and Partial Differential Equations, Vol. 31, Núm. 2, pp. 187-204
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Nonnegative solutions to an elliptic problem with nonlinear absorption and a nonlinear incoming flux on the boundary
Annali di Matematica Pura ed Applicata, Vol. 187, Núm. 3, pp. 459-486
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The best Sobolev trace constant in domains with holes for critical or subcritical exponents
ANZIAM Journal, Vol. 49, Núm. 2, pp. 213-230
2007
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A bifurcation problem governed by the boundary condition II
Proceedings of the London Mathematical Society, Vol. 94, Núm. 1, pp. 1-25
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Explosion time in stochastic differential equations with small diffusion
Electronic Journal of Differential Equations, Vol. 2007, pp. 1-9
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Neumann boundary conditions for a nonlocal nonlinear diffusion operator. Continuous and discrete models
Proceedings of the American Mathematical Society, Vol. 135, Núm. 12, pp. 3837-3846
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Optimal regularity for the pseudo infinity Laplacian
ESAIM - Control, Optimisation and Calculus of Variations, Vol. 13, Núm. 2, pp. 294-304
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The best Sobolev trace constant in a domain with oscillating boundary
Nonlinear Analysis, Theory, Methods and Applications, Vol. 67, Núm. 4, pp. 1173-1180
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The blow-up problem for a semilinear parabolic equation with a potential
Journal of Mathematical Analysis and Applications, Vol. 335, Núm. 1, pp. 418-427
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The competition between incoming and outgoing fluxes in an elliptic problem
Communications in Contemporary Mathematics, Vol. 9, Núm. 6, pp. 781-810
2006
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Asymptotic behavior for nonlocal diffusion equations
Journal des Mathematiques Pures et Appliquees, Vol. 86, Núm. 3, pp. 271-291
2005
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An adaptive numerical method to handle blow-up in a parabolic system
Numerische Mathematik, Vol. 102, Núm. 1, pp. 39-59