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Weighted pseudo S-asymptotically Bloch type periodic solutions for a class of mean field stochastic fractional evolution equations
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This paper concerns a class of mean-field stochastic fractional evolution equations. Initially, we establish some auxiliary results for weighted pseudo $S$-asymptotically Bloch type periodic stochastic processes. Without a compactness assumption on the resolvent operator and some additional conditions on forced terms, the existence and uniqueness of weighted pseudo $S$-asymptotically Bloch type periodic mild solutions on the real line of the referred equation are obtained. In addition, we show the existence of weighted pseudo $S$-asymptotically Bloch type periodic mild solutions with sublinear growth assumptions on the drift term and compactness conditions. Finally, an example is provided to verify the main outcomes.
MKD Publishing House
Title: Weighted pseudo S-asymptotically Bloch type periodic solutions for a class of mean field stochastic fractional evolution equations
Description:
This paper concerns a class of mean-field stochastic fractional evolution equations.
Initially, we establish some auxiliary results for weighted pseudo $S$-asymptotically Bloch type periodic stochastic processes.
Without a compactness assumption on the resolvent operator and some additional conditions on forced terms, the existence and uniqueness of weighted pseudo $S$-asymptotically Bloch type periodic mild solutions on the real line of the referred equation are obtained.
In addition, we show the existence of weighted pseudo $S$-asymptotically Bloch type periodic mild solutions with sublinear growth assumptions on the drift term and compactness conditions.
Finally, an example is provided to verify the main outcomes.
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