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Abstract
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In this note, a new algorithm is presented for finding a zero of difference of two maximal monotone operators T and S, i.e., T ¡S in finite dimensional real Hilbert space H in which operator S has local boundedness property. This condition is weaker than Moudafi’s condition on operator S in [13]. Moreover, applying some conditions on inertia term in new algorithm, one can improve speed of convergence of sequence.
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