Abstract
The concepts of convex and non-convex functions play a key role in the study of optimization. So, with the help of these ideas, some inequalities can also be established. Moreover, the principles of convexity and symmetry are inextricably linked. In the last two years, convexity and symmetry have emerged as a new field due to considerable association. In this paper, we study a new version of interval-valued functions (I-V & BULL;Fs), known as left and right chi-pre-invex interval-valued functions (LR-chi-pre-invex I-V & BULL;Fs). For this class of non-convex I-V & BULL;Fs, we derive numerous new dynamic inequalities interval Riemann-Liouville fractional integral operators. The applications of these repercussions are taken into account in a unique way. In addition, instructive instances are provided to aid our conclusions. Meanwhile, we'll discuss a few specific examples that may be extrapolated from our primary findings.