A. Molino y S. Segura de León:
Gelfand-type problems involving the 1-Laplacian operator. Publ. Mat. 66 (2022), no. 1, 269–304.
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S. López-Martínez y A. Molino:
Nonexistence result of nontrivial solutions to the equation -∆u=f(u). Complex Var. Elliptic Equ. 67 (2022), no. 1, 239–245.
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S. Villegas:
Sharp Liouville theorems. Adv. Nonlinear Stud. 21 (2021), no. 1, 95–105.
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S. Villegas:
Behavior near the origin of f′(u*) in radial singular extremal solutions. J. Differential Equations 270 (2021), 947–960.
https://doi.org/10.1016/j.jde.2020.09.007│
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D. Arcoya, J. R. Santos Júnior y A. Suárez:
Positive solutions for a degenerate Kirchhoff problem. Proc. Edinb. Math. Soc. (2) 64 (2021), no. 3, 675–688.
https://doi.org/10.1017/S0013091521000444│
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D. Arcoya, L. Boccardo y L. Orsina:
Schrödinger-Maxwell systems with interplay between coefficients and data. Adv. Differential Equations 26 (2021), no. 9-10, 505–534.
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D. Arcoya y L. Boccardo:
Regularizing effect of two hypotheses on the interplay between coefficients in some Hamilton-Jacobi equations. Adv. Nonlinear Stud. 21 (2021), no. 2, 251–260.
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D. Arcoya y L. Boccardo:
Maximum principle thanks to interplay between coefficients in some Dirichlet problems. Appl. Math. Lett. 112 (2021), Paper No. 106701, 9 pp.
https://doi.org/10.1016/j.aml.2020.106701│
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J. Carmona, E. Colorado, T. Leonori y A. Ortega:
Regularity of solutions to a fractional elliptic problem with mixed Dirichlet-Neumann boundary data. Adv. Calc. Var. 14 (2021), no. 4, 521–539.
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T. Leonori, A. Molino y S. Segura De León:
Parabolic equations with natural growth approximated by nonlocal equations. Commun. Contemp. Math. 23 (2021), no. 1, Paper No. 1950088, 32 pp.
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D. Arcoya, L. Boccardo y L. Orsina:
Regularizing effect of the interplay between coefficients in some nonlinear Dirichlet problems with distributional data. Ann. Mat. Pura Appl. (4) 199 (2020), no. 5, 1909–1921.
https://doi.org/10.1007/s10231-020-00949-8│
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A. Ambrosetti y D. Arcoya:
On the relativistic pendulum-type equation. Differential Integral Equations 33 (2020), no. 3-4, 91–112.
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D. Arcoya, C. Bereanu y P. J. Torres:
Lusternik-Schnirelman theory for the action integral of the Lorentz force equation. Calc. Var. Partial Differential Equations 59 (2020), no. 2, Paper No. 50, 32 pp.
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D. Arcoya, F. O. de Paiva y J. M. Mendoza:
Existence of solutions for a nonhomogeneous semilinear elliptic equation. Nonlinear Anal. 195 (2020), 111728, 10 pp.
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J. Carmona, E. Colorado, T. Leonori y A. Ortega:
Semilinear fractional elliptic problems with mixed Dirichlet-Neumann boundary conditions. Fract. Calc. Appl. Anal. 23 (2020), no. 4, 1208–1239.
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J. Carmona, S. López-Martínez y P. J. Martínez-Aparicio:
Singular quasilinear elliptic problems with changing sign datum: existence and homogenization. Rev. Mat. Complut. 33 (2020), no. 1, 39–62.
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L. Moreno-Mérida y M. Porzio:
Existence and asymptotic behavior of a parabolic equation with L1 data. Asymptot. Anal. 118 (2020), no. 3, 143–159.
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A. Ros, D. Ruiz y P. Sicbaldi:
Solutions to overdetermined elliptic problems in nontrivial exterior domains. J. Eur. Math. Soc. (JEMS) 22 (2020), no. 1, 253–281.
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Zbl 1440.35167
D. Arcoya, M. C. M. Rezende y E. A. B. Silva:
Quasilinear problems under local Landesman-Lazer condition. Calc. Var. Partial Differential Equations 58 (2019), no. 6, Paper No. 210, 27 pp.
https://doi.org/10.1007/s00526-019-1650-9│
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D. Arcoya, F. O. de Paiva y J. M. Mendoza:
Existence of solutions for a nonhomogeneous elliptic Kircchoff type equation. J. Math. Anal. Appl. 480 (2019), no. 2, 123401, 12 pp.
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D. Arcoya, C. Bereanu y P. J. Torres:
Critical point theory for the Lorentz force equation. Arch. Ration. Mech. Anal. 232 (2019), no. 3, 1685–1724.
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Zbl 1421.35095
A. Molino y J. D. Rossi:
Nonlocal approximations to Fokker-Planck equations. Funkcial. Ekvac. 62 (2019), no. 1, 35–60.
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Zbl 1423.35207
J. Carmona, T. Leonori, S. López-Martínez y P. J. Martínez-Aparicio:
Quasilinear elliptic problems with singular and homogeneous lower order terms. Nonlinear Anal. 179 (2019), 105–130.
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T. Leonori y M. Magliocca:
Comparison results for unbounded solutions for a parabolic Cauchy-Dirichlet problem with superlinear gradient growth. Commun. Pure Appl. Anal. 18 (2019), no. 6, 2923–2960.
https://doi.org/10.3934/cpaa.2019131│
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