Geodesic
On generalized $C^{(n)}$-almost periodic solutions of abstract Volterra integro-differential equations
Novi Sad Journal of Mathematics, Tome 48 (2018) no. 1.

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The main purpose of this paper is to introduce the class of (equi-) Weyl $C^{(n)}$-almost periodic functions and the class of asymptotically (equi-) Weyl $C^{(n)}$-almost periodic functions as well as to examine the existence and uniqueness of solutions of abstract inhomogenous Volterra integro-differential equations belonging these classes of functions. The Besicovitch-Doss $C^{(n)}$-almost periodic functions and solutions of abstract inhomogenous Volterra integro-differential equations belonging this class of functions are also considered.
Publié le :
DOI : 10.30755/NSJOM.06635
Classification : 11K70, 35B15, 47D99
Keywords: pseudo Ricci symmetric manifold, special pseudo Ricci symmetric manifold, conformally flat manifold, quasi Einstein manifolds, cyclic parallel Ricci tensor 
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     author = {Marko Kosti\'c},
     title = {On generalized $C^{(n)}$-almost periodic solutions of abstract {Volterra} integro-differential equations},
     journal = {Novi Sad Journal of Mathematics},
     pages = {73 - 91},
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     volume = {48},
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     year = {2018},
     doi = {10.30755/NSJOM.06635},
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Marko Kostić. On generalized $C^{(n)}$-almost periodic solutions of abstract Volterra integro-differential equations. Novi Sad Journal of Mathematics, Tome 48 (2018) no. 1. doi : 10.30755/NSJOM.06635. http://geodesic.mathdoc.fr/articles/10.30755/NSJOM.06635/

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