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Time intervals distribution of stock transactions and time correlation of stock indices in the model space

机译:模型空间中股票交易的时间间隔分布与股票指数的时间相关性

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The formerly introduced model (Physica A 265 (1999) 264; Physica A 287 (2000) 450) of stock market where bodies in the virtual space represent companies and enterprises is used for calculation of time transaction intervals as well as the time correlation of stock indices. A single transaction is treated as an act of transient radiation while a body in a model space passes the boundary between two areas of different potentials existed due to potential fluctuations. The first approximation gives the transaction time intervals Deltat distribution similar to((Deltat/tau (tr))(2) + 1)(-2) instead of (Deltat)(-3.4) obtained by Stanley's group (Physica A 287 (2000) 362). Time correlations of stock indices are inversely proportional to the square root of the number of companies, listed at the corresponding stock exchange. The first approximation of ratio of DJIA stock index time correlation to SP500 one is root 500/30 = 4.082. (C) 2001 Published by Elsevier Science B.V. [References: 12]
机译:股票市场的以前引入的模型(Physica A 265(1999)264; Physica A 287(2000)450)(其中虚拟空间中的实体代表公司和企业)用于计算时间交易间隔以及股票的时间相关性索引。单个事务被视为瞬态辐射的行为,而模型空间中的物体经过由于电位波动而存在的两个不同电位区域之间的边界。一阶近似给出的交易时间间隔Deltat分布类似于((Deltat / tau(tr))(2)+1)(-2),而不是斯坦利小组获得的(Deltat)(-3.4)(Physica A 287(2000 )362)。股票指数的时间相关性与在相应证券交易所上市的公司数量的平方根成反比。 DJIA股票指数时间相关性与SP500的比率的第一近似值为根500/30 = 4.082。 (C)2001年由Elsevier Science B.V.出版[参考文献:12]

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