TY  - Type of reference 
TI  - Metrical Weyl almost automorphy and applications 
AU  - S. Abbas
 
AU  - M. Kostić 
AB  - In this paper, we reconsider and slightly generalize various classes of Weyl almost automorphic functions ([29], [33]). More precisely, we consider here various classes of metrically Weyl almost automorphic functions of the form $$$F : {\mathbb R}^{n} \times X \rightarrow Y$$$ and metrically Weyl almost automorphic sequences of the form $$$F : {\mathbb Z}^{n} \times X \rightarrow Y$$$, where $$$X$$$ and $$$Y$$$ are complex Banach spaces. The main structural characterizations for the introduced classes of metrically Weyl almost automorphic functions and sequences are established. In addition to the above, we provide several illustrative examples, useful remarks and applications of the theoretical results. 
DO  - 10.21494/ISTE.OP.2025.1260 
JF  - Advances in Pure and Applied Mathematics 
KW  - Metrically Weyl almost automorphic functions, metrically Weyl almost automorphic  sequences, abstract Volterra integro-differential equations, abstract Volterra difference equations, Metrically Weyl almost automorphic functions, metrically Weyl almost automorphic  sequences, abstract Volterra integro-differential equations, abstract Volterra difference equations,  
L1  - https://openscience.fr/IMG/pdf/iste_apam25v16n2_2.pdf 
LA  - en 
PB  - ISTE OpenScience 
DA  - 2025/03/20 
SN  - 1869-6090 
TT  - Métrique de Weyl presque automorphe et applications 
UR  - https://openscience.fr/Metrical-Weyl-almost-automorphy-and-applications 
IS  - Issue 2 (March 2025) 
VL  - 16 
ER  -