%0 Journal Article
%T A finite-time stable theorem about fractional systems and finite-time synchronizing fractional super chaotic Lorenz systems<br>分数阶系统有限时间稳定性理论及分数阶超混沌Lorenz系统有限时间同步
%A Zhao Ling-Dong
%A Hu Jian-Bing
%A Bao Zhi-Hu
%A Zhang Guo-An
%A Xu Chen
%A Zhang Shi-Bing
%A <br>赵灵冬
%A 胡建兵
%A 包志华
%A 章国安
%A 徐晨
%A 张士兵
%J 物理学报
%D 2011
%I 
%X Finite-time stable theorem about fractional system and finite-time synchronizing fractional chaotic system are studied in this paper. A finite-time stable theorem is proposed and proved according to the properties of fractional equation. Using this theorem, fractional super chaotic Lorenz systems is synchronized in finite-time. Numerical simulation certifies the effectiveness of the theorem proposed in this paper.
%K fractional
%K super chaotic Lorenz system
%K stable
%K finite-time synchronizing<br>分数阶
%K 超混沌Lorenz系统
%K 稳定
%K 有限时间同步
%U http://www.alljournals.cn/get_abstract_url.aspx?pcid=6E709DC38FA1D09A4B578DD0906875B5B44D4D294832BB8E&cid=47EA7CFDDEBB28E0&jid=29DF2CB55EF687E7EFA80DFD4B978260&aid=F437B1BF01E7F4867F53E71DB1A88F65&yid=9377ED8094509821&vid=BFE7933E5EEA150D&iid=F3090AE9B60B7ED1&sid=100442506AD2CE77&eid=100442506AD2CE77&journal_id=1000-3290&journal_name=物理学报&referenced_num=0&reference_num=18