| 2025 | |
| [1] | A. Abbatiello, D. Basaric, N. Chaudhuri: On a blow-up criterion for the Navier-Stokes-Fourier system under general equations of state, Nonlinear Analysis: Real World Applications 84 (2025) Paper No. 104328 |
| [2] | A. Agosti, R. Bardin, P. Ciarletta, M. Grasselli: A diffuse interface model of tumour evolution under a finite elastic confinement, Interfaces Free Bound., 27, 2025, 27-64. |
| [3] | E.Beretta, M.C.Cerutti, D. Pierotti, X. You: Some remarks on a nonlinear model arising from cardiac electrophysiology, in Inverse problems on large scales, 15-28, De Gruyter (2025) |
| [4] | S. Biagi, M. Bramanti: Global Sobolev regularity for nonvariational operators built with homogeneous Hörmander vector fields. Journal of Differential Equations. 423 (2025), 708-764. |
| [5] | E. Bocchi, F. Gazzola: A measure for the stability of structures immersed in a 2D laminar flow, Boll. Unione Mat. Italiana 18, 49-63, 2025 |
| [6] | N. Cangiotti, G. Arioli, G. Valente: Approximations that matter: virtual particles as carriers of interactions, Synthese (2025) 205:57 |
| [7] | G. Cavagnari, G. Savaré, G.E. Sodini: Extension of monotone operators and Lipschitz maps invariant for a group of isometries, Canad. J. Math. 77(1) (2025), 149–186 |
| [8] | C. Cavaterra, M. Grasselli, M.A. Mehmood, R. Voso: Analysis of a Navier-Stokes phase-field crystal system, Nonlinear Anal. Real World Appl., 83, 2025, 104263. |
| [9] | C. Cavaterra, S. Frigeri, M. Grasselli: Nonlocal Cahn-Hilliard-Darcy systems with singular potential, degenerate mobility, and sources, Appl. Math. Optim., 91, 2025, Article No.39, 81 pp., DOI 10.1007/s00245-025-10239-5. |
| [10] | F. Colasuonno, B. Noris, E. Sovrano: Continuous dependence for p-Laplace equations with varying operators. DCDS-S, to appear |
| [11] | F. Colombo, P. Schlosser: Interpolation between domains of powers of operators in quaternionic Banach spaces: Proc. Amer. Math. Soc. 153 (2025), no. 2, 625–639. |
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F. Dell'Oro, L. Liverani, V. Pata, R. Quintanilla:
On the double Moore-Gibson-Thompson system of thermoviscoelasticity, Stud. Appl. Math. 154 (2025), no. 1, Paper No. e12784
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F. Dell'Oro, V. Pata, R. Quintanilla:
On the exponential stability of the Moore-Gibson-Thompson-Gurtin-Pipkin thermoviscoelastic plate, Res. Math. Sci. 12 (2025), no. 1, Paper No. 5
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| [14] | A. Falocchi, J.T. Webster: Analysis of a nonlinear fish-bone model for suspension bridges with rigid hangers in presence of flow effects, Discrete and Continuous Dynamical Systems, (2025) 45(7): 2241-2280 |
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V. Felli, B. Noris, R. Ognibene, G. Siclari:
Quantitative spectral stability for Aharonov-Bohm
operators with many coalescing poles. J. Eur. Math. Soc., to appear
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| [16] | M. Garrione, F. Zanolin: Rich dynamics for a model arising in the study of suspension bridges, J. Nonlinear Sci. 35 (2025), Article Number 11, 31 pp. |
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E. Mainini, R. Ognibene, B. Volzone: "Local multiplicity for fractional linear equations with Hardy potentials", Calculus of Variations and Partial Differential Equations, 2025, 64(2), 51 |
| [18] | M. Muratori, J. Somaglia: Moduli of continuity and absolute continuity: any relation?, Results Math. 31 (2025). |
| [19] | D. Pierotti, G. Verzini, J. Yu: Normalized solutions for Sobolev critical Schrödinger equations on bounded domains, SIAM J. Math. Anal. 57 (2025), 262-285 |
| [20] | D.Pierotti, G.Verzini, J. Yu: Normalized solutions for Sobolev critical Schrödinger equation in bounded domains, SIAM J.MATH.ANAL. Vol. 57(1), pp.262-285 (2025). |
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