Papers

• [1] M.J.Ablowitz,V.Barone,S. De Lillo and M.Sommacal "Traveling Waves in Elastic Rods Featuring Arbitrary Curvature and Torsion" J.Nonlinear Science Published online 12 July 2012 - DOI: 10.1007/s00332-0129136-3


• [2] D. Burini and S. De Lillo, "The Dirichlet-to-Neumann Map for a Nonlinear Diffusion-Convection Equation" J. Phys. A: Math. Theor. 45, 405201 (2012)


• [3] D.Burini and S. De Lillo "Nonlinear Heat Diffusion Under Impulsive Forcing" Mathematical and Computer Modelling,56 269-277 (2012)


• [4] D.Buriniand S. De Lillo "An Inverse Problem for a Nonlinear Diffusion-Convection Equation" Acta Applicandae Matematicae, 122, 69-74 (2012)


• [5] V.Barone,S. De Lillo,G. Lupo and A.Polimeno "Dirichlet to Neumann Map for a Nonlinear Diffusion Equation" Studies in Applied Mathematics 126 ,145-155 (2011)


• [6] S. De Lillo and N.Bellomo " On the Modeling of Collective Learning Dynamics" Applied Mathematics Letters (2011), Volume 24, Pages 1861-1866


• [7] S. De Lillo,G.Lupo and M.Sommacal "Helical Configurations of Elastic Rods in the Presence of a Long- Range Interaction Potential" Journal of Physics A: Mathematical and Theoretical,43,055214 (2010)


• [8] M.Argeri,V.Barone,S. De Lillo,G.Lupo andM.Sommacal "Elastic Rods in Life-and-Material Sciences. A General Integrable Model" Physica D ,238,1031-1049(2009)


• [10] S. De Lillo, M.Delitala and M.C.Salvatori "Modelling Epidemics and Virus Mutations by the Methods of the Kinetic Theory of Active Particles" Mathematical Models & Methods in Applied Science ,19 suppl. 1405 (2009)


• [11] S. De Lillo and G.Lupo "A Two-phase Free Boundary Problem for a Nonlinear Diffusion-Convection Equation" Journal of Physics A: Mathematical and Theoretical,41, 145207(2008)


• [12] S. De Lillo and A.S.Fokas "The Dirichlet to Neumann Map for the Heat Equation on a Moving Boundary" Inverse Problems, 23, 1699 (2007


• [13] S. De Lillo, G.Lupo and M.Sommacal "Half-line Solutions of a Nonlinear Heat Conduction Problem" Theoretical and Mathematical Physics , 151, 926 (2007)


• [14] S. De Lillo,M.C.Salvatori,N.Bellomo "Mathematical Tools of the Kinetic Theory of Active Particles with Some Reasoning on the Modelling Progression and Heterogeneity" Mathematical and Computer Modelling, 45,564 (2007)

home