Artículos en Revistas CientíficasPapers in Scientific Journals
- Cao-Rial MT, Roscani S, Venturato L. «Asymptotic analysis of linearly elastic shells in normal compliance contact: Error estimates for the elliptic membrane case». Mathematics and Mechanics of Solids. 2026;0(0). https://doi.org/10.1177/10812865251383770
- Arós Á, Lombardi AL, Venturato L. «Mathematical and numerical analysis of Koiter elliptic shells in normal compliance contact». Mathematics and Mechanics of Solids. 2025;0(0). https://doi.org/10.1177/10812865251400629
- G. Castiñeira, Á. Arós, L.D. Venturato, «Asymptotic analysis of linearly viscoelastic shells: error estimates in the membrane case». SeMA (2025)
- Guevara, D.E.; Roscani, S.D.; Tarzia, D.A.; Venturato, L.D. A One-Phase Fractional Spatial Stefan Problem with Convective Specification at the Fixed Boundary. Axioms, Vol. 14(10) (2025), 757.
- N. D. Caruso, S. D. Roscani, L. D. Venturato, V. R. Voller: «On Computation of Prefactor of Free Boundary in One Dimensional One-Phase Fractional Stefan Problems», Fractal and Fractional, Vol. 9(7) (2025), 397.
- L. D. Venturato, M. B. Cirelli, D. A. Tarzia «Explicit solutions related to the Rubinstein binary-alloy solidification problem with a heat flux or a convective condition at the fixed face», Mathematical Methods in the Applied Sciences, (2023), pp. 1-19.
- S. Roscani, K. Ryszewska, L. Venturato «A One-Phase Space-Fractional Stefan Problem With No Liquid Initial Domain», SIAM Journal On Mathematical Analysis, Vol. 54 No. 5 (2022), pp. 5489-5523.
- S. Roscani, D. Tarzia, L. Venturato «About Convergence and Order of Convergence of Some Fractional Derivatives», Progress in Fractional Differentiation and Applications, Vol. 25 (2022), pp. 995-1021.
- S. Roscani, L. Venturato «The similarity method and explicit solutions for the fractional space one-phase Stefan problems», Fractional Calculus and Applied Analysis, Vol. 8 No. 4 (2022), pp. 495-508.
- S. Roscani, D. A. Tarzia, L. Venturato, “Global Solution to a nonlinear Fractional Diffusion Equation for the Caputo-Fabrizio derivative”, Progrress in Fractional Differentiation and Applications, Vol. 5 No. 4 (2019), pp. 1-13.
