Collective learning modeling based on the kinetic theory of active particles von Burini, D., De Lillo, S., Gibelli, L.

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The Dirichlet-to-Neumann map for the heat equation on a moving boundary von De Lillo, S, Fokas, A S

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Learning dynamics towards modeling living systems: Reply to comments on “Collective learning modeling based on the kinetic theory of active particles” von Burini, D., De Lillo, S., Gibelli, L.

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A two-phase free boundary problem for a nonlinear diffusion–convection equation von Lillo, S De, Lupo, G

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The Dirichlet-to-Neumann map for a nonlinear diffusion-convection equation von Burini, D, De Lillo, S

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Neumann problem on the semi-line for the Eckhaus equation von De Lillo, S

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The unified transform for linear, linearizable and integrable nonlinear partial differential equations von Fokas, A S, De Lillo, S

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On a Coupled System of Shallow Water Equations Admitting Travelling Wave Solutions von Burini, D., Skouteris, D., De Lillo, S.

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Helical configurations of elastic rods in the presence of a long-range interaction potential von De Lillo, S, Lupo, G, Sommacal, M

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On a Burgers-Stefan problem von Ablowitz, M J, Lillo, S De

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On the modeling of collective learning dynamics von De Lillo, S., Bellomo, N.

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On a "Quasi" Integrable Discrete Eckhaus Equation von Ablowitz, M J, Ahrens, C D, Lillo, S De

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Retraction: The Dirichlet-to-Neumann map for a nonlinear diffusion-convection equation (2012 J. Phys. A: Math. Theor. 45 405201) von Burini, D, De Lillo, S

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A Two-Phase Free Boundary Problem for the Nonlinear Heat Equation von Lillo, S De, Salvatori, M C

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Inhomogeneous Burgers Lattices von Lillo, S De, Konotop, V V

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The Eckhaus soliton propagation in a random medium von De Lillo, S., Sanchini, G.

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On a One-Phase Stefan Problem in Nonlinear Conduction von Lillo, S De, Salvatori, M C

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Nonlinear heat conduction with time-dependent flux von Lillo, S De, Gregorio, G Di

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Elastic rods in life- and material-sciences: A general integrable model von Argeri, M., Barone, V., De Lillo, S., Lupo, G., Sommacal, M.

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Mathematical tools of the kinetic theory of active particles with some reasoning on the modelling progression and heterogeneity von De Lillo, S., Salvatori, M.C., Bellomo, N.

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