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Riesz Almost Periodicity

Journal of the London Mathematical Society, 1956
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Periodic and Almost Periodic Motions

1967
By Def. 38.1 a motion described by p(t, a, t0) is called periodic with period ω if for all t ≥ t0 the relation $$ {\rm{ }}(t{\rm{ }} + {\rm{ }}\omega ,{\rm{ }}a, {t_0}){\rm{ }} = {\rm{ }}p{\rm{ }}(t,{\rm{ }}a, {t_0}) $$ (71.1) is satisfied.
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Almost periodicity

1998
Ti-Jun Xiao, Jin Liang
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Almost Periodicity

2017
Ivanka M. Stamova, Gani Tr. Stamov
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Weighted Stepanov-Like Pseudo Almost Periodicity on Time Scales and Applications

Differential Equations and Dynamical Systems, 2020
Mohssine Es-Saiydy, Mohamed Zitane
exaly  

Multi-almost periodicity in semi-discretizations of a general class of neural networks

Mathematics and Computers in Simulation, 2014
zhenkun Huang, Sannay Mohamad
exaly  

Pseudo-almost periodicity of some nonautonomous evolution equations with delay

Nonlinear Analysis: Theory, Methods & Applications, 2007
Hui-Sheng Ding   +2 more
exaly  

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