Existence of Solutions to the Non-Self-Adjoint Sturm–Liouville Problem with Discontinuous Nonlinearity
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Publisher
Pleiades Publishing Ltd
Link
https://link.springer.com/content/pdf/10.1134/S0965542524700489.pdf
Reference12 articles.
1. S. Carl and S. Heikkilä, “On the existence of minimal and maximal solutions of discontinuous functional Sturm–Liouville boundary value problems,” J. Inequal. Appl., No. 4, 403–412 (2005).
2. G. Bonanno and G. M. Bisci, “Infinitely many solutions for a boundary value problem with discontinuous nonlinearities,” Boundary Value Probl. 2009, 670675 (2009).
3. G. Bonanno and S. M. Buccellato, “Two point boundary value problems for the Sturm–Liouville equation with highly discontinuous nonlinearities,” Taiwan. J. Math. 14 (5), 2059–2072 (2010).
4. D. K. Potapov, “Sturm–Liouville’s problem with discontinuous nonlinearity,” Differ. Equations 50 (9), 1272–1274 (2014).
5. D. K. Potapov, “Existence of solutions, estimates for the differential operator, and a ’separating’ set in a boundary value problem for a second-order differential equation with a discontinuous nonlinearity,” Differ. Equations 51 (7), 967–972 (2015).
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