Abstract
<abstract><p>This paper is concerned with the existence of solutions to the Caputo fractional differential inclusion of $ 1 &lt; \alpha &lt; 2 $ with initial and impulsive boundary conditions. A novel existence result is presented based on the fixed-point theorem of Dhage for multi-valued operators with some assumptions. Finally, two examples are provided to explicate the applicability of the main result.</p></abstract>
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