2022 | |
[1] | L. Abatangelo, C. Léna, P. Musolino: Ramification of multiple eigenvalues for the Dirichlet-Laplacian in perforated domains. J. Funct. Anal. 283(12) (2022), paper no. 109718 |
[2] | D. Addona, M. Muratori, M. Rossi: On the equivalence of Sobolev norms in Malliavin spaces, J. Funct. Anal. 283(7) (2022) |
[3] | Y. Aharonov, J. Behrndt, F. Colombo, P. Schlosser: A unified approach to Schrödinger evolution of superoscillations and supershifts, J. Evol. Equ. 22(1) (2022) |
[4] | Y. Aharonov, F. Colombo, A.N. Jordan, I. Sabadini, T. Shushi, D.C. Struppa, J. Tollaksen: On superoscillations and supershifts in several variables, Quantum Studies: Mathematics and Foundations 9(4) (2022), 417–433 |
[5] | D. Alpay, F. Colombo, K. Diki, I. Sabadini: Reproducing Kernel Hilbert Spaces of Polyanalytic Functions of Infinite Order, Integral Equations Operator Theory 94(4) (2022) |
[6] | D. Alpay, F. Colombo, K. Diki, I. Sabadini: An approach to the Gaussian RBF kernels via Fock spaces, J. Math. Phys. 63(11) (2022) |
[7] | D. Alpay, F. Colombo, K. Diki, I. Sabadini: Poly slice monogenic functions, Cauchy formulas and the PS-functional calculus, J. Operator Theory 88(2) (2022), 309–364 |
[8] | D. Alpay, F. Colombo, K. Diki, I. Sabadini, D. Volok: Discrete analytic functions, structured matrices and a new family of moment problems, Bull. Sci. Math. 179 (2022) |
[9] | D. Alpay, F. Colombo, I. Sabadini, B. Schneider: Beurling-Lax type theorems and Cuntz relations, Linear Algebra Appl. 633 (2022), 152-212 |
[10] | G. Arioli: Computer assisted proof of branches of stationary and periodic solutions, and Hopf bifurcations, for dissipative PDEs, Comm. in Nonl. Science and Numer. Simulations 105 (2022) 106079 |
[11] | G. Arioli, H. Koch: Some Reversing Orbits for a Rattleback Model, J of Nonlinear Sci (2022) 32:38 |
[12] | G. Arioli: On the dynamics of coupled oscillators and its application to the stability of suspension bridges, in: Interactions between Elasticity and Fluid Mechanics, EMS Series in Industrial and Applied Mathematics, 2022, 59-75 |
[13] | L. Baracco, F. Colombo, M.M. Peloso, S. Pinton: Fractional powers of higher-order vector operators on bounded and unbounded domains, Proc. Edinb. Math. Soc. 65(4) (2022), 912–937 |
[14] | E. Beretta, E. Franchini: Global Lipschitz stability estimates for polygonal conductivity inclusions from boundary measurements, Appl. Anal. 101(10) (2022), 3536-3549 |
[15] | E. Beretta, M.C. Cerutti, D. Pierotti: On a nonlinear model in domains with cavities arising from cardiac electrophysiology, Inverse Problems 38(10) (2022) |
[16] | E.Beretta, M.C.Cerutti, D. Pierotti: On a nonlinear model in domains with cavities arising from cardiac electrophysiology, Inverse problems 38 (10) (2022). |
[17] | S. Biagi, A. Bonfiglioli, M. Bramanti: Global estimates for the fundamental solution of homogeneous Hörmander operators, Ann. Mat. Pura Appl. (4) 201(4) (2022), 1875-1934 |
[18] | S. Biagi, S. Dipierro, E. Valdinoci, E. Vecchi: Mixed local and nonlocal elliptic operators: regularity and maximum principles, Comm. Partial Differential Equations 47(3) (2022), 585-629 |
[19] | S. Biagi, S. Dipierro, E. Valdinoci, E. Vecchi: A Hong-Krahn-Szegö inequality for mixed local and nonlocal operators, Math. Eng. 5(12) (2022) |
[20] | S. Biagi, D. Mugnai, E. Vecchi: Necessary condition in a Brezis–Oswald-type problem for mixed local and nonlocal operators, Appl. Math. Lett. 132 (2022) |
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[23] | W. Borrelli: Symmetric solutions for a 2D critical Dirac equation, Commun. Contemp. Math. 24 (4) (2022) |
[24] | W. Borrelli: On the continuum limit for a model of binary waveguide arrays, NoDEA Nonlinear Differential Equations Appl. 29 (3) (2022) |
[25] | W. Borrelli, P. Briet, D. Krejcirik, T. Ourmières-Bonafos: Spectral Properties of Relativistic Quantum Waveguides, Ann. Henri Poincaré 23(11) (2022), 4069–4114 |
[26] | W. Borrelli, R. Carlone, L. Tentarelli: Complete Ionization for a Non-autonomous Point Interaction Model in $d = 2$, Comm. Math. Phys. (2022) |
[27] | W. Borrelli, S. Mosconi, M. Squassina: Concavity properties for solutions to $p$-Laplace equations with concave nonlinearities, Adv. Calc. Var. (2022) |
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Y. Cao, A. Giorgini, M. Jolly, A. Pakzad, : Continuous data assimilation for the 3D Ladyzhenskaya model: analysis and computations, Nonlinear Analysis: Real World Applications, 68 (2022), 103659. |
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[30] | M. Caroccia: A Compactness Theorem for functions on Poisson point clouds. Nonlinear Analysis, 113032, ISSN 0362-546X, https://doi.org/10.1016/j.na.2022.113032 |
[31] | M. Caroccia, S. Ciani: Dimensional lower bounds for contact surfaces of Cheeger sets, J. Math. Pures Appl. (9) 157 (2022), 1-44 |
[32] | G. Cavagnari, S. Lisini, C. Orrieri, G. Savaré: Lagrangian, Eulerian and Kantorovich formulations of multi-agent optimal control problems: Equivalence and Gamma-convergence, J. Differential Equations 322 (2022), 268-364 |
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[37] | F. Colombo, A. De Martino, T. Qian, I. Sabadini: The Poisson kernel and the Fourier transform of the slice monogenic Cauchy kernels, J. Appl. Math. Anal. Appl. 512(11) (2022) |
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[41] | F. Colombo, I. Sabadini, D.C. Struppa, A. Yger: Superoscillating Sequences and Supershifts for Families of Generalized Functions, Complex Anal. Oper. Theory 16(3) (2022) |
[42] | M. Conti, F. Dell’Oro, L. Liverani, V. Pata: Spectral Analysis and Stability of the Moore-Gibson-Thompson-Fourier Model, J. Dynam. Differential Equations (2022) |
[43] | M. Conti, F. Dell'Oro, V. Pata: Some unexplored questions arising in linear viscoelasticity, J. Funct. Anal. 282(10) (2022) |
[44] | M. Conti, S. Gatti, A. Miranville: Mathematical analysis of a phase-field model of brain cancers with chemotherapy and antiangiogenic therapy effects, AIMS Mathematics 7(1) (2022), 1536-1561 |
[45] | M. Conti, L. Liverani, V. Pata: On the optimal decay rate of the weakly damped wave equation, Commun. Pure Appl. Anal. 21(10) (2022), 3421–3424 |
[46] | M. Conti, L. Liverani, V. Pata: Thermoelasticity with antidissipation, Discrete Contin. Dyn. Syst. Ser. S 15(8) (2022), 2173 - 2188 |
[47] | C. Correa, M. Cúth, J. Somaglia: Characterizations of weakly K-analytic and Vašák spaces using projectional skeletons and separable PRI, J. Math. Anal. Appl. 515(1) (2022) |
[48] | C. Correa, M. Cúth, J. Somaglia: Characterization of (semi-)Eberlein compacta using retractional skeletons, Studia Math. 263(2) (2022), 159–198 |
[49] | N. De Ponti, M. Muratori, C. Orrieri: Wasserstein stability of porous medium-type equations on manifolds with Ricci curvature bounded below, J. Funct. Anal. 283(9) (2022) |
[50] | N. De Ponti: Concentration on submanifolds of positively curved homogeneous spaces, Differential Geometry and its Applications, volume 80, (2022). |
[51] | N. De Ponti, S. Farinelli: Indeterminacy estimates, eigenfunctions and lower bounds on Wasserstein distances, Calculus of Variations and Partial Differential Equations, 61, Article number: 131 (2022) |
[52] | N. De Ponti, M. Muratori, C. Orrieri: Wasserstein stability of porous medium-type equations on manifolds with Ricci curvature bounded below, Journal of Functional Analysis, Volume 283, Issue 9, (2022) |
[53] | N. De Ponti, A. Mondino: Entropy-Transport distances between unbalanced metric measure spaces, Probability Theory and Related Fields, 184, no. 1-2, (2022). |
[54] | F. Dell’Oro, M.A. Jorge Silva, S. Pinheiro: EXPONENTIAL STABILITY OF TIMOSHENKO-GURTIN-PIPKIN SYSTEMS WITH FULL THERMAL COUPLING, Discrete Contin. Dyn. Syst. Ser. S 15(8) (2022), 2189 - 2207 |
[55] | M. Di Cristo, Y. Ren: Stable determination of an inhomogeneous inclusion in a layered medium, Appl. Anal. 101(10) (2022), 3775-3782 |
[56] | A. Di Primio, M. Grasselli: On a system of coupled Cahn–Hilliard equations, Nonlinear Anal. Real World Appl. 67 (2022) |
[57] | A. Falocchi, F. Gazzola: Regularity for the 3D evolution Navier-Stokes equations under Navier boundary conditions in some Lipschitz domains, Disc. Cont. Dyn. Syst. 42, 1185-1200, 2022 |
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[59] | V. Felli, B. Noris, R. Ognibene: Eigenvalues of the Laplacian with moving mixed boundary conditions: the case of disappearing Neumann region. J. Differential Equations, 320 (2022) 247-315 |
[60] | L. Ferreri, G. Verzini: Asymptotic properties of an optimal principal eigenvalue with spherical weight and Dirichlet boundary conditions, Nonlinear Anal. 224 (2022) |
[61] | L. Fontana, E. Laeng: A Nonzero Sequence All of Whose Discrete Moments Are Equal to Zero, Amer. Math. Monthly (2022) |
[62] | S. Frigeri, K.F. Lam, A. Signori: Strong well-posedness and inverse identification problem of a non-local phase field tumour model with degenerate mobilities, European J. Appl. Math. 33(2) (2022), 267–308 |
[63] | M. Garrione, F. Gazzola: Symmetry and stability in fluids and structures, in: Interactions between Elasticity and Fluid Mechanics, EMS Series in Industrial and Applied Mathematics, 2022, 213-232. |
[64] | F. Gazzola, C. Patriarca: An explicit threshold for the appearance of lift on the deck of a bridge, J. Math. Fluid Mech. 24:9, 2022 |
[65] | F. Gazzola, G. Sperone: Remarks on radial symmetry and monotonicity for solutions of semilinear higher order elliptic equations, Math. Eng. 4(5) (2022) |
[66] | F. Gazzola, G. Sperone, T. Weth: A Connection Between Symmetry Breaking for Sobolev Minimizers and Stationary Navier–Stokes Flows Past a Circular Obstacle, Appl. Math. Optim. 85(1) (2022) |
[67] | A. Giorgini: Existence and stability of strong solutions to the Abels–Garcke–Grün model in three dimensions, Interfaces Free Bound. 24(4) (2022), 565–608 |
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A. Giorgini, M. Grasselli, H. Wu,: On the mass-conserving Allen-Cahn approximation for incompressible binary fluids, J. Functional Analysis 283 (2022) 109631. |
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A. Giorgini: Existence and stability of strong solutions to the Abels-Garcke-Gr\"{u}n model in three dimensions, Interfaces Free Bound. 24 (2022), no. 4, 565-608. |
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A. Giorgini, K.F. Lam, E. Rocca, G. Schimperna, : On the existence of strong solutions to the Cahn-Hilliard-Darcy system with mass source, SIAM J. Math. Anal. 54 (2022), 737-767. |
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[72] | A. Giorgini, K.F. Lam, E. Rocca, G. Schimperna: On the Existence of Strong Solutions to the Cahn-Hilliard-Darcy system with mass source, SIAM J. Math. Anal. 54(1) (2022), 737–767 |
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[76] | M. Grasselli, A. Poiatti: THE CAHN-HILLIARD-BOUSSINESQ SYSTEM WITH SINGULAR POTENTIAL, Commun. Math. Sci. 20(4) (2022), 897-946 |
[77] | M. Grasselli, A. Pioatti: A phase separation model for binary fluids with hereditary viscosity, Math. Methods Appl. Sci. (2022) |
[78] | P. Knopf, A. Signori: Existence of weak solutions to multiphase Cahn–Hilliard–Darcy and Cahn–Hilliard–Brinkman models for stratified tumor growth with chemotaxis and general source terms, Comm. Partial Differential Equations 47(2) (2022), 233–278 |
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