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• W3026610421 abstract "Abstract In this paper, we consider a dynamical system for solving equilibrium problems in the framework of Hilbert spaces. First, we prove that under strong pseudo-monotonicity and Lipschitz-type continuity assumptions, the dynamical system has a unique equilibrium solution, which is also globally exponentially stable. Then, we derive the linear rate of convergence of a discrete version of the proposed dynamical system to the unique solution of the problem. Global error bounds are also provided to estimate the distance between any trajectory and this unique solution. Some numerical experiments are reported to confirm the theoretical results." @default.
• W3026610421 created "2020-05-29" @default.
• W3026610421 creator A5027733603 @default.
• W3026610421 creator A5074880990 @default.
• W3026610421 date "2020-05-20" @default.
• W3026610421 modified "2023-10-16" @default.
• W3026610421 title "A Dynamical System for Strongly Pseudo-monotone Equilibrium Problems" @default.
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• W3026610421 doi "https://doi.org/10.1007/s10957-020-01669-y" @default.
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