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随机环境下的一类衍生的ARCH模型的极限行为(英文)
THE LIMIT BEHAVIOR OF A CLASS OF DERIVED ARCH MODEL UNDER THE RANDOM ENVIRONMENT
【摘要】 提出了随机环境下的幂变换门限自回归条件异方差模型,得出了其以几何速率收敛的充分条件.该模型反映了动力系统受随机环境干扰的现象,能更好的拟合现实世界中的诸多实际问题.另一方面,本文推广了自回归条件异方差模型,改善了模型的适应性程度,能够更好地适用于各种不同的金融市场价格行为波动的现象.
【Abstract】 In this article,a new class of power-transformed threshold ARCH model under the randomenvironment is proposed and the sufficient condition for its convergence is obtained.This model in randomenvironment reflects the phenomenon that dynamic system is interfered by random environment,so it canbetter imitate many substantial problems in the real world.On the other hand,this paper popularizes theARCH model,this make the model be more adaptive,so it can better applicable to phenomena of pricebehavior fluctuation in financial market.
【关键词】 马氏链;
随机环境;
几何遍历;
伴随几何遍历;
【Key words】 Markov chains; random environment; geometric ergodicity; adjoint geomentric ergodicity.;
【Key words】 Markov chains; random environment; geometric ergodicity; adjoint geomentric ergodicity.;
- 【文献出处】 经济数学 ,Mathematics in Economics , 编辑部邮箱 ,2006年01期
- 【分类号】O211.6
- 【下载频次】52