FIXED POINTS OF A NONHOMOGENIOUS SECOND ORDER DIFFERENCEEQUATION OF ACCRETIVE TYPE IN HILBERT SPACES
Keywords:
Accretive operator , Hilbert spaces , Parallelogram law , Norm spaces , Inner productAbstract
In this study, we establish the existence of a common fixed point in a nonhomogeneous second order difference equation of accretive type in Hilbert spaces. We used a contraction and rational inequality in Hilbert spaces to obtain our result and its uniqueness.
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Published
20-05-2026
How to Cite
FIXED POINTS OF A NONHOMOGENIOUS SECOND ORDER DIFFERENCEEQUATION OF ACCRETIVE TYPE IN HILBERT SPACES. (2026). FULafia Journal of Science and Technology , 10(2), 100-103. https://doi.org/10.62050/fjst2026.v10n2.740
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Section
Physical Sciences
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How to Cite
FIXED POINTS OF A NONHOMOGENIOUS SECOND ORDER DIFFERENCEEQUATION OF ACCRETIVE TYPE IN HILBERT SPACES. (2026). FULafia Journal of Science and Technology , 10(2), 100-103. https://doi.org/10.62050/fjst2026.v10n2.740
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