عنوان	On solution of non-linear $\mathbb{FDE}$ under tempered $\Psi-$Caputo derivative for the first-order and three-point boundary conditions
نوع پژوهش	مقاله چاپ‌شده در مجلات علمی
کلیدواژه‌ها	fractional differential equations, tempered $\Psi-$Caputo derivative, nonlinear analysis, Schaefer's fixed point theorem; Banach contraction
چکیده	In this article, the existence and uniqueness of solutions for non-linear fractional differential equation with Tempered $\Psi-$Caputo derivative with three-point boundary conditions were studied. The existence and uniqueness of the solution were proved by applying the Banach contraction mapping principle and Schaefer's fixed point theorem.
پژوهشگران	کمال بنساسا (نفر اول)، معمار بنبشیر (نفر دوم)، محمداسماعیل سامعی (نفر سوم)، سهیل سلحشور (نفر چهارم)