Dieye, MoustaphaDiop, Mamadou AbdoulEzzinbi, Khalil2022-05-262022-05-262019-04-25Almost sure asymptotic stability for some stochastic partial functional integrodifferential equations on Hilbert spaces. Cogent Mathematics & Statistics, Volume 6. https://doi.org/10.1080/25742558.2019.1602928http://hdl.handle.net/123456789/1457Stochastic delay differential equations (SDDEs) play an important role in many branches of science and industry. Such models have been used with great success in a variety of application areas, including biology, epidemiology, mechanics, economics, and finance.In this work, we study the asymptotic behavior of the mild solutions of a class of stochastic partial functional integrodifferential equation on Hilbert spaces. Using the stochastic convolution developed, we establish the exponential stability in mean square with p ≥ 2. Also, pathwise exponential stability is proved for p> 2. We extend the result of an example is provided for illustration.enexponential stability in p-meanalmost sure aymptotic stabilityresolvent operatorstochastic convolutionmild solutionpredictable processAlmost sure asymptotic stability for some stochastic partial functional integrodifferential equations on Hilbert spacesArticle