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Referencias:

• Du, Q., Gunzburger, M., Lehoucq, R.B., Zhou, K., Analysis and approximation of nonlocal diffusion problems with volume constraints (2012) SIAM Rev., 54 (4), pp. 667-696
• Eringen, A.C., Nonlocal Continuum Field Theories (2002), Springer-Verlag, New York; Giacomin, G., Lebowitz, J.L., Phase segregation dynamics in particle systems with long range interactions. I. Macroscopic limits (1997) J. Stat. Phys., 87 (1-2), pp. 37-61
• Laskin, N., Fractional quantum mechanics and Lévy path integrals (2000) Phys. Lett. A, 268 (4-6), pp. 298-305
• Metzler, R., Klafter, J., The random walk's guide to anomalous diffusion: a fractional dynamics approach (2000) Phys. Rep., 339 (1), p. 77
• Zhou, K., Du, Q., Mathematical and numerical analysis of linear peridynamic models with nonlocal boundary conditions (2010) SIAM J. Numer. Anal., 48 (5), pp. 1759-1780
• Akgiray, V., Booth, G.G., The siable-law model of stock returns (1988) J. Bus. Econ. Stat., 6 (1), pp. 51-57
• Levendorski, S., Pricing of the American put under Lévy processes (2004) Int. J. Theor. Appl. Finance, 7 (3), pp. 303-335
• Schoutens, W., Lévy processes in finance: pricing financial derivatives (2003) Wiley Series in Probability and Statistics, , Wiley, New York
• Constantin, P., Euler equations, Navier-Stokes equations and turbulence (2006) Mathematical Foundation of Turbulent Viscous Flows, Lecture Notes in Math., 1871, pp. 1-43. , Springer, Berlin
• Humphries et al., N., Environmental context explains Lévy and Brownian movement patterns of marine predators (2010) Nature, 465, pp. 1066-1069
• Massaccesi, A., Valdinoci, E., Is a nonlocal diffusion strategy convenient for biological populations in competition? (2015) ArXiv E-Prints
• Reynolds, A.M., Rhodes, C.J., The lvy flight paradigm: random search patterns and mechanisms (2009) Ecology, 90 (4), pp. 877-887
• Gilboa, G., Osher, S., Nonlocal operators with applications to image processing (2008) Multiscale Model. Simul., 7 (3), pp. 1005-1028
• Di Nezza, E., Palatucci, G., Valdinoci, E., Hitchhiker's guide to the fractional Sobolev spaces (2012) Bull. Sci. Math., 136 (5), pp. 521-573
• Demengel, F., Demengel, G., Functional Spaces for the Theory of Elliptic Partial Differential Equations (2012) Universitext, , Springer, London; EDP Sciences, Les Ulis Translated from the 2007 French original by Reinie Erné
• Šverák, V., On optimal shape design (1993) J. Math. Pures Appl. (9), 72 (6), pp. 537-551
• Cioranescu, D., Murat, F., A strange term coming from nowhere [MR0652509 (84e:35039a); MR0670272 (84e:35039b)] (1997) Topics in the Mathematical Modelling of Composite Materials, Progr. Nonlinear Differential Equations Appl., 31, pp. 45-93. , Birkhäuser Boston Boston, MA
• Focardi, M., Aperiodic fractional obstacle problems (2010) Adv. Math., 225 (6), pp. 3502-3544
• Henrot, A., Pierre, M., Variation et optimisation de formes (2005) Mathématiques & Applications (Berlin) [Mathematics & Applications], vol. 48, , Springer Berlin Une analyse géométrique. [A geometric analysis]
• Warma, M., The fractional relative capacity and the fractional Laplacian with Neumann and Robin boundary conditions on open sets (2015) Potential Anal., 42 (2), pp. 499-547
• Evans, L.C., Gariepy, R.F., Measure theory and fine properties of functions (1992) Studies in Advanced Mathematics, , CRC Press Boca Raton, FL
• Ekeland, I., Temam, R., Convex Analysis and Variational Problems (1976), North-Holland Publishing Co. Amsterdam Translated from the French, Studies in Mathematics and its Applications, Vol. 1

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