Measure of non-compactness for nonlocal boundary value problems via $(k, \psi)$-Riemann-Liouville derivative on unbounded domain

Source abstract

<abstract><p>In this paper, we investigate the existence result for $(k, \psi)$-Riemann-Liouville fractional differential equations via nonlocal conditions on unbounded domain. The main result is proved by applying a fixed-point theorem for Meir-Keeler condensing operators with a measure of noncompactness. Finally, two numerical examples are also demonstrated to confirm the usefulness and applicability of our theoretical results.</p></abstract>