Abstract
In this paper, we introduce and analyze several new classes of Weyl \(\rho\) -almost periodic type functions \(F:\Lambda\times X\rightarrow Y\) , where \(\emptyset\neq\Lambda\subseteq{\mathbb{R}}^{n}\) , \(X\) is an arbitrary non-empty set, and \(Y\) is a locally convex space over the field of complex numbers. We furnish several structural results and present some applications to the abstract Volterra integro-differential equations in locally convex spaces.
