In this paper, we propose a viscosity-type double inertial algorithm with self-adaptive stepsizes for solving non-monotone variational inequality problems involving uniformly continuous operators in real Hilbert spaces. The proposed method combines viscosity approximation and double inertial extrapolation techniques wi...
O. Onifade, A. E. Ofem, S. A. Kajola et al.· Annali dell?Università di Fe...· 0 citations
We propose a safeguarded Anderson-accelerated subgradient extragradient method for variational inequalities in real Hilbert spaces. The method combines classical projection onto the feasible set with an explicit projection onto a supporting half space and finite memory Anderson correction. A self-adaptive step size wit...
A. E. Ofem, Adhir Maharaj, Virath Singh· Mathematics· 0 citations
In this paper, we investigate the generalized variational inclusion problem in Hilbert spaces. To solve this problem, we propose a novel alternating dual inertial concurring algorithm and establish a rigorous convergence theorem for the proposed method. We further demonstrate the applicability of our results by address...
I. K. Agwu, A. E. Ofem, G. Ugwunnadi et al.· Rendiconti del Circolo Matem...· 0 citations
This paper proposes a two-step inertial Picard–CR iterative framework for approximating common fixed points of a countable family of nonexpansive mappings in real Hilbert spaces. The method combines a viscosity approximation with two inertial corrections and a Picard–CR-type fixed-point update. Under suitable control c...
A. E. Ofem, S. Moshokoa, M. Kekana et al.· International Journal of Ana...· 0 citations
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