BERNINI FEDERICO

(2022). Different approaches in Critical Point Theory for entire Schrödinger equations and one for curl-curl problems. (Tesi di dottorato, Università degli Studi di Milano-Bicocca, 2022). Dettaglio

Bernini, F., Bieganowski, B. (2022). Generalized linking-type theorem with applications to strongly indefinite problems with sign-changing nonlinearities. CALCULUS OF VARIATIONS AND PARTIAL DIFFERENTIAL EQUATIONS, 61(5) [10.1007/s00526-022-02297-2]. Dettaglio

Bernini, F., Bieganowski, B., Secchi, S. (2022). Semirelativistic Choquard equations with singular potentials and general nonlinearities arising from Hartree–Fock theory. NONLINEAR ANALYSIS, 217(April 2022) [10.1016/j.na.2021.112738]. Dettaglio

Bernini, F., Secchi, S. (2020). Existence of solutions for a perturbed problem with logarithmic potential in $mathbb{R}^2$. MATHEMATICS IN ENGINEERING, 2(3), 438-458 [10.3934/mine.2020020]. Dettaglio

Bernini, F., Mugnai, D. (2020). On a logarithmic Hartree equation. ADVANCES IN NONLINEAR ANALYSIS, 9(1), 850-865 [10.1515/anona-2020-0028]. Dettaglio