activity
20132020
most citedGeneralized monotone operators on dense sets

1 citations · 1 across the 5 of their papers we have counts for

collaborators

7 papers

math.FA2020

Forward-backward algorithms with different inertial terms for structured non-convex minimization problems

Szilárd Csaba László

We investigate two inertial forward-backward algorithms in connection with the minimization of the sum of a non-smooth and possibly non-convex and a non-convex differentiable funct…

math.OC2019

Tikhonov regularization of a second order dynamical system with Hessian driven damping

Radu Ioan Bot, Ernö Robert Csetnek, Szilárd Csaba László

We investigate the asymptotic properties of the trajectories generated by a second-order dynamical system with Hessian driven damping and a Tikhonov regularization term in connecti…

math.FA2017

On Perturbed Weak Vector Equilibrium Problems under new Semi-continuities

Szilárd László

In this paper we introduce a new semicontinuity notion, which is weaker than upper semicontinuity, and assures the closedness of the sets $G(y)=\{x\in K: f(x,y)\not\in -\inte C\}.$…

math.FA2017

A Primal-Dual Approach of Weak Vector Equilibrium Problems

Szilárd László

In this paper we provide some new sufficient conditions that ensure the existence of the solution of a weak vector equilibrium problem in Hausdorff topological vector spaces ordere…

math.DS2017

Second order dynamical systems with penalty terms associated to monotone inclusions

Radu Ioan Bot, Ernö Robert Csetnek, Szilárd Csaba László

In this paper we investigate in a Hilbert space setting a second order dynamical system of the form $$\ddot{x}(t)+\g(t)\dot{x}(t)+x(t)-J_{λ(t) A}\big(x(t)-λ(t) D(x(t))-λ(t)β(t)B(x(…

math.FA2013★ 1 cited

Generalized monotone operators on dense sets

Szilárd László, Adrian Viorel

In the present work we show that the local generalized monotonicity of a lower semicontinuous set-valued operator on some certain type of dense sets ensures the global generalized…

math.FA2013

Applications of general variational inequalities to coincidence point results

Alireza Amini-Harandi, Szilárd László

In this paper we obtain some existence result of solution for general variational inequalities. As applications several coincidence and fixed point results are provided.