Long memory in stock-market trading volume

被引:96
作者
Lobato, IN [1 ]
Velasco, C
机构
[1] Inst Tecnol Autonomo Mexico, Ctr Invest & Econ, Mexico City 10700, DF, Mexico
[2] Univ Carlos III Madrid, Dept Econometria & Estadist, Leganes, Madrid, Spain
关键词
detrending; long-range dependence; nonstationary processes; semiparametric inference; tapering; volatility;
D O I
10.2307/1392223
中图分类号
F [经济];
学科分类号
02 ;
摘要
This article examines consistent estimation of the long-memory parameters of stock-market trading volume and volatility. The analysis is carried out in the frequency domain by tapering the data instead of detrending them. The main theoretical contribution of the article is to prove a central limit theorem for a multivariate two-step estimator of the memory parameters of a nonstationary vector process. Using robust semiparametric procedures, the long-memory properties of trading volume for the 30 stocks in the Dow Jones Industrial Average index are analyzed. Two empirical results are found. First, there is strong evidence that stock-market trading volume exhibits long memory. Second, although it is found that volatility and volume exhibit the same degree of long memory for most of the stocks, there is no evidence that both processes share the same long-memory component.
引用
收藏
页码:410 / 427
页数:18
相关论文
共 45 条
[12]  
Deo R. S., 1998, J. Time Ser. Anal., V19, P379
[13]  
Ding Z., 1993, J. Empir. Finance, V1, P83, DOI [DOI 10.1016/0927-5398(93)90006-D, 10.1016/0927-5398(93)90006-D]
[14]   TRENDS VERSUS RANDOM-WALKS IN TIME-SERIES ANALYSIS [J].
DURLAUF, SN ;
PHILLIPS, PCB .
ECONOMETRICA, 1988, 56 (06) :1333-1354
[15]   STOCHASTIC DEPENDENCE OF SECURITY PRICE CHANGES AND TRANSACTION VOLUMES - IMPLICATIONS FOR MIXTURE OF DISTRIBUTIONS HYPOTHESIS [J].
EPPS, TW ;
EPPS, ML .
ECONOMETRICA, 1976, 44 (02) :305-321
[16]   STOCK-PRICES AND VOLUME [J].
GALLANT, AR ;
ROSSI, PE ;
TAUCHEN, G .
REVIEW OF FINANCIAL STUDIES, 1992, 5 (02) :199-242
[17]  
Geweke J., 1983, J TIME SER ANAL, V4, P221, DOI DOI 10.1111/J.1467-9892.1983.TB00371.X
[18]   A CENTRAL-LIMIT-THEOREM FOR QUADRATIC-FORMS IN STRONGLY DEPENDENT LINEAR VARIABLES AND ITS APPLICATION TO ASYMPTOTICAL NORMALITY OF WHITTLES ESTIMATE [J].
GIRAITIS, L ;
SURGAILIS, D .
PROBABILITY THEORY AND RELATED FIELDS, 1990, 86 (01) :87-104
[19]  
HALL P, 1980, MARTINGALE LIMIT THE
[20]   Maximum likelihood estimators for ARMA and ARFIMA models: a Monte Carlo study [J].
Hauser, MA .
JOURNAL OF STATISTICAL PLANNING AND INFERENCE, 1999, 80 (1-2) :229-255