FORECASTING NONNORMAL TIME-SERIES

被引:7
作者
SWIFT, AL
JANACEK, GJ
机构
关键词
ARMA MODELS; MARGINAL DISTRIBUTIONS; HERMITE POLYNOMIALS; LIKELIHOOD; NONNORMAL;
D O I
10.1002/for.3980100505
中图分类号
F [经济];
学科分类号
02 ;
摘要
We look at the problem of forecasting time series which are not normally distributed. An overall approach is suggested which works both on simulated data and on real data sets. The idea is intuitively attractive and has the considerable advantage that it can readily be understood by non‐specialists. Our approach is based on ARMA methodology and our models are estimated via a likelihood procedure which takes into account the non‐normality of the data. We examine in some detail the circumstances in which taking explicit account of the nonnormality improves the forecasting process in a significant way. Results from several simulated and real series are included. Copyright © 1991 John Wiley & Sons, Ltd.
引用
收藏
页码:501 / 520
页数:20
相关论文
共 24 条
[1]   A GENERAL DISTRIBUTION FOR DESCRIBING SECURITY PRICE RETURNS [J].
BOOKSTABER, RM ;
MCDONALD, JB .
JOURNAL OF BUSINESS, 1987, 60 (03) :401-424
[2]  
Box G.E.P., 1970, TIME SERIES ANAL FOR, V65, P1509
[3]  
EPPS TW, 1987, ANN MATH STAT, P1683
[4]   PERIODIC GAMMA-AUTOREGRESSIVE PROCESSES FOR OPERATIONAL HYDROLOGY [J].
FERNANDEZ, B ;
SALAS, JD .
WATER RESOURCES RESEARCH, 1986, 22 (10) :1385-1396
[5]  
Gardener G., 1980, J R STAT SOC C-APPL, V29, P311, DOI DOI 10.2307/2346910
[6]   GOODNESS-OF-FIT TESTS FOR CORRELATED DATA [J].
GASSER, T .
BIOMETRIKA, 1975, 62 (03) :563-570
[7]  
GRANGER CWJ, 1976, J ROY STAT SOC B MET, V38, P189
[8]  
Harvey AC., 1981, TIME SERIES MODELS
[9]  
JANACEK GJ, 1990, J TIME SER ANAL, V1, P19
[10]  
KARLSEN H, 1988, J ROY STAT SOC B MET, V50, P313