Almost Automorphic and Almost Periodic Functions in Abstract Spaces
By Gaston M. N'Guérékata. 2001
458 citations recorded by the source corpus.
Subfields: Applied Mathematics, Mathematical Physics
View Paper: https://www.semanticscholar.org/paper/8d6ff79ec42a94c9aec389f3dced47fc83ea727f
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In Applied Mathematics
- Gaston M. N'Guérékata
- Khalil Ezzinbi
- Carlos Lizama
- Jin Liang
- Ti‐Jun Xiao
- Philippe Cieutat
- Hui-Sheng Ding
- Daniel B. Araya
In Mathematical Physics
Citations in the corpus
- Asymptotically almost automorphic solutions for some integrodifferential equations with nonlocal initial conditions (2008, methodology): “We refer the reader to the monographs of N’Guérékata [19,20] for the basic theory of almost automorphic functions and applications.”
- Almost automorphic mild solutions to fractional differential equations (2008, background): “As a consequence of the definition of an almost automorphic function given in the introduction, the following properties hold (cf [14]) : let f, g : R → X be almost automorphic functions and let λ ∈ R, then f + g, λf and fλ are almost automorphic, where fλ(t) := f(t + λ).”
- Pseudo-Almost Periodic and Pseudo-Almost Automorphic Solutions to Some Evolution Equations Involving Theoretical Measure Theory (2014, unknown): “[49] Let k : R → R be such that k(t) = sin ( 1 2+ cos(t) + cos( √ 2t) )”