wzq291933939
wzq291933939
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111 Since the moment that the concept of chaotic attractor was proposed, the problem of its characterization arose. Sev- eral parameters were suggested, some of them are widely used today such as Lyapunov exponents, fractal dimension, or entropies, which are useful to quantify the degree of com- plexity of the chaotic attractor. Nevertheless, the information provided by these parameters is reduced because they do not describe the attractor structure. In order to do so, an object suitable to characterize the attractor ?the template? and a pro- cedure to find this object have been proposed for systems whose dynamics can be modeled by a three-dimensional phase space or which rapidly relax to a three-dimensional subspace of the phase space. Both the object and the proce- dure are based on the Birman-Williams theorem ?1,2? which shows that there is a one-to-one correspondence between the periodic orbits in flows in R2?S1having a contracting direc- tion and the orbits in a branched manifold which can be thought of as the “limit for infinite contracting rate” of the flow. Such a branched manifold is called “template” or “knot holder.” In general, a template may be a very complex object ?see ?3? for a thorough template classification?, but templates required to describe physical phenomena are much simpler, as explained in Sec. II. They can be fully characterized by means of integer numbers, which allow one to get a clear answer with regard to the validity of a theoretical model candidate to account for an experimental time series: if the analysis of the theoretical and the experimental time series provides different templates, the model is not valid, at least with the parameters chosen for the simulation ?when dealing with real parameters, frequently the answer is not that clear: whether the model is valid or not depends on the tolerable difference between the theoretical and experimental values of the parameters chosen; in the end, tolerance is a subjective matter?.
介于主宰吧如此热闹，我也来预测一下决战赛 温妹子出场， 两个院长扯皮 下一章小姬子 出来然后在描写一番。 在下一章，主角出场，描写一下每个人的震惊，特别是那群女的， 两个院长继续扯皮。 再一章，描写那五个队员，主要是那一对男女，分别描写，然后在拉着手。。。。。 又一章，宣布具体规则，分析规则 再一章，小喽喽对抗 又一章，温妹子出场 再一章，对抗血天都，当然先写大半章废话，然后一招秒 又一章，打的差不多，描述一下四强（或者更多强），陷入了困境 再一章，多队被小姬子阴，主角独战（先描绘场面） 又一章，象征性打几下（完） 再一章，量底牌（武学方面的） 又一章，量底牌（修为方面） 再一章，现场观众描写 又一章，扯皮后，小姬子的鸟出场了 再一章，主角苦战，感觉自己的鸟有异动 又一章，鸟醒，描写鸟 再一章，两鸟干架 又一章，出全部底牌 再一章，在水一章 又一章，分胜负，感慨一下 再一章，下杀手，小b 你敢，两院长出手加扯皮 又一章，解决加欢呼 又一章，回去 。。。。。。。。。。。。。。。。。。。。。。。。。
进了无数贴吧 就数这个有意思经常有热闹看 各种黑作者 各种对骂 进了无数贴吧 就数这个有意思经常有热闹看 各种黑作者 各种对骂 比看小说有意思多了
本人力驱加点，求改进 力驱无色技满，直拳满，疾风满(无法放弃)，落凤满，压制满，祝福满，净化满，火圈满，巨兵满，物暴满，巨旋风1，星落1，别的都点最低或不点，还有800左右sp，不知怎么加，求教，我80了
力驱大神在哪里，求加点，活动快到期了 求加点
救力驱80加点 有大神没，求80科学加点，晚了就赶不上活动了
猜测，大荒囚天指是残篇，可能和琳琅天的造化武学是一套，等到聚齐 猜测，大荒囚天指是残篇，可能和琳琅天的造化武学是一套，等到聚齐品级可能在涅盘之上
武动 猜测，大荒囚天指是残篇，可能和琳琅天的造化武学是一套，等到聚齐品级可能在涅盘之上
鞭炮材料那里得？谁知道啊！ ？？？
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