L. Barbu

most citedEigenvalues of the negative

(p, q)

-Laplacian under a Steklov-like boundary condition

1 citations · 1 across the 2 of their papers we have counts for

collaborators

2 papers

math.AP2026

Nonlinear Transmission Eigenvalue Problems with Nonhomogeneous Operators of Different p-Growth

Luminita Barbu, Raluca-Gabriela Turtoi

Let $Ω \subset R^{N}$ , $N \geq 2$ , be a bounded domain with Lipschitz boundary, divided by a Lipschitz hypersurface $Σ$ into two open, disjoint Lipschitz subdomains $Ω_{1}$ and…

math.AP2017★ 1 cited

Eigenvalues of the negative $(p, q)$ -Laplacian under a Steklov-like boundary condition

Luminita Barbu, Gheorghe Morosanu

In this paper we consider in a bounded domain $Ω \subset R^{N}$ with smooth boundary an eigenvalue problem for the negative $(p, q)$ -Laplacian with a Steklov type boundary con…

Nonlinear Transmission Eigenvalue Problems with Nonhomogeneous Operators of Different p-Growth

Eigenvalues of the negative (p,q)-Laplacian under a Steklov-like boundary condition

Eigenvalues of the negative $(p, q)$ -Laplacian under a Steklov-like boundary condition