Almost Periodic Type Functions and Ergodicity

By Chuanying Zhang. 2003

260 citations recorded by the source corpus.

View Paper: https://www.semanticscholar.org/paper/f10fb03429a2a5b2a4248b5a13d6aadc4c4c58f7

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In Applied Mathematics

Citations in the corpus

Almost periodic solutions of differential equations with piecewise constant argument of generalized type (2006, unknown): “This problem has been considered in the context of EPCA in many papers, such as [32, 38, 40].”
Composition of pseudo almost periodic and pseudo almost automorphic functions and applications to evolution equations (2010, background): “11 [3] Let x2PAP(R,X ) be such that x 1⁄4 x1 þ x2”
Almost periodicity analysis for a delayed Nicholson's blowflies model with nonlinear density-dependent mortality term (2019, background): “Many problems in the fields of physics [1, 2], mathematical biology [3, 4, 5, 6, 7, 8, 9] and control theory can be attributed to study of the nonlinear differential equations, especially it is almost periodicity because there is almost no phenomenon that is purely periodic[10, 11, 12].”
Stability of Almost Periodic Nicholson’s Blowflies Model Involving Patch Structure and Mortality Terms (2019, unknown): “(See [7,27]) Let u ( t )∶ R → R n be continuous in t .”
Pseudo-Almost Periodic and Pseudo-Almost Automorphic Solutions to Some Evolution Equations Involving Theoretical Measure Theory (2014, background): “The concept of weighted pseudo-almost periodicity, which was introduced by Diagana [25, 26, 27, 29] is a natural generalization of the classical pseudo-almost periodicity due to Zhang [59, 60, 61].”
Existence and global attractivity of almost periodic solutions for a delayed differential neoclassical growth model (2017, background): “On the other hand, the almost periodicity plays a key role in characterizing the behavior of a non-autonomous dynamical system [11, 12], and thus, it is of great significance to discuss the existence and attractivity of the positive almost periodic solution of model (1.”
New approach for weighted pseudo-almost periodic functions under the light of measure theory, basic results and applications (2013, background): “0 as r!þ1: Here we explain why is not pseudo-almost periodic in the classical sense, namely in the sense given in Zhang [16].”