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math.CA2026
Systems with discrete singular -Laplacian and maximal monotone boundary conditions
Andreea Gruie, Petru Jebelean, Calin Serban
We are concerned with solvability of nonlinear systems involving a discrete singular -Laplacian operator of type \begin{equation*} u \mapsto Δ\left[ϕ(Δu(n-1))\right] \qquad (n\i…
math.CA2024★ 2 cited
Non-potential systems with relativistic operators and maximal monotone boundary conditions
Petru Jebelean, Calin Serban
We are concerned with solvability of a non-potential system involving two relativistic operators, subject to boundary conditions expressed in terms of maximal monotone operators. T…
math.CA2014★ 3 cited
Infinite first order differential systems with nonlocal initial conditions
Gennaro Infante, Petru Jebelean, Fadila Madjidi
We discuss the solvability of an infinite system of first order ordinary differential equations on the half line, subject to nonlocal initial conditions. The main result states tha…