Existence results for anti-periodic fractional coupled systems with $$p-$$Laplacian operator via measure of noncompactness in Banach spaces

The aim of this paper is to investigate the existence anti-periodic solutions for a nonlinear coupled system $$\Psi -$$ Caputo fractional differential equations with $$p-$$ Laplacian operator in Banach space. proofs our main results are based on Mönch’s fixed point theorem and some basic tools calculus paired measures noncompactness. As an application, theoretical have been illustrated by providing interesting example.