修正Leslie-Gower模型的全局正则渐进周期解

Global Regularized Asymptotic Periodic Solution for Modified Leslie-Gower Model

通过研究一种修正Leslie-Gower模型的全局正则渐进周期解问题,为实现浮点数据加密和非线性时滞连续系统调控提供数学理论基础。通过研究一种修正Leslie-Gower模型的全局正则渐进周期解问题,构建修正Leslie-Gower模型,得出修正Leslie-Gower模型具有全局解的凸优化KKT聚类条件,给出修正LESLIE-GOWER模型全局正则渐进周期解的存在性的推导,结合信息状态向量,得到一维解向量估计值,并进行存在性和稳定性证明,研究得出修正LESLIE-GOWER模型具有全局正则渐进周期解,且稳定收敛。

Through the study of a modified Leslie Gower model of global regular Asymptotic Periodic Solutions to problems and provide the mathematical theoretical basis for the realization of floating-point data encryption and nonlinear control of a continuous system. Through the study of a modified Leslie Gower model of global regular asymptotically periodic solution problem, constructing modified Leslie Gower model, that the modified Leslie Gower model has a global solution of convex optimization clustering KKT conditions, give a correction LESLIE-GOWER model global regular Asymptotic Periodic Solution of the existence of derivation, combined with information state vector, one solution vector estimation value, and the existence and stability is proved, study concluded that modified LESLIEGOWER model with global regular Asymptotic Periodic Solution and stable convergence.