混沌动力系统中的广义熵和维数
基本信息
结项摘要
混沌和分形是动力系统复杂性态研究中的两个重要内容。本课题研究动力系统中的混沌和维数理论，包括混沌动力系统中Bowen非紧熵及其在重分形分析中的应用，动力系统中的吸引子的有关维数特征的研究和Poincare回归时间统计的重分形分析。并将维数理论应用于混沌的研究。我们的研究将有助于人们对混沌动力系统的几何结构的复杂性和动力性态的复杂性的认识。
项目摘要
项目成果
{{i.achievement_title}}
{{i.achievement_title}}
暂无此项成果
数据更新时间：2023-05-31
其他相关文献
Evaluation of notch stress intensity factors by the asymptotic expansion technique coupled with the finite element method
Evaluation of notch stress intensity factors by the asymptotic expansion technique coupled with the finite element method
Combining bioinformatics and biological detection to identify novel biomarkers for diagnosis and prognosis of pulmonary tuberculosis
Combining bioinformatics and biological detection to identify novel biomarkers for diagnosis and prognosis of pulmonary tuberculosis
RNA-Seq-based transcriptomic analysis of Saccharomyces cerevisiae during solid-state fermentation of crushed sweet sorghum stalks
RNA-Seq-based transcriptomic analysis of Saccharomyces cerevisiae during solid-state fermentation of crushed sweet sorghum stalks
Parametric sensitivity study on regional seismic damage prediction of reinforced masonry buildings based on time-history analysis
Parametric sensitivity study on regional seismic damage prediction of reinforced masonry buildings based on time-history analysis
A tale of two databases: the use of Web of Science and Scopus in academic papers
A tale of two databases: the use of Web of Science and Scopus in academic papers
陈二才的其他基金
相似国自然基金
动力系统中关于混沌、熵和特定系统结构的若干专题
遍历理论中熵和分形维数的关系
一维动力系统的Julia集及其不变子集的维数与熵
动力系统中的混沌和维数理论