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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.
openaire   +1 more source

Almost periodicity and stability for solutions to networks of beams with structural damping

Discrete and Continuous Dynamical Systems - Series S, 2023
Ahmed Bchatnia, Karim El Mufti
exaly  

Riesz Almost Periodicity

Journal of the London Mathematical Society, 1956
openaire   +1 more source

On Almost Periodicity and Almost Automorphy

Trends in Mathematics, 2022
Chikh Bouzar
exaly  

Concepts of almost periodicity and ergodic theorems in locally convex spaces

Journal of Fixed Point Theory and Applications, 2023
Shahram Saeidi, Saeidi Shahram
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  

Weighted Stepanov-Like Pseudo Almost Periodicity on Time Scales and Applications

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

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