Published In
Advances in Systems Science and Applications
Document Type
Post-Print
Publication Date
1-1-1995
Subjects
Information theory, Entropy, Rainfall probabilities
Abstract
This study explores an information-theoretic/log-linear approach to multivariate time series analysis. The method is applied to daily rainfall data(4 sites, 9 years), originally quantitative but here treated as dichotomous. The analysis ascertains which lagged variables are most predictive of future rainfall and how season can be optimally defined as an auxiliary predicting parameter. Call the rainfall variables at the four sites A...D, and collectively, Z, the lagged site variables at t-1, E,,,H, at t-2, I...L, etc. and the seasonal parameter, S. The best model, reducing the Shannon uncertainty, u(Z), by 22%. is HGFSJK Z, where the independent variables, H through K, are given in the order of their predictive power and S is dichotomous with unequal winter and summer lengths. Keywords: Reconstructability Analysis, rainfall modeling, time series analysis, entropy modeling
Rights
This is the author's manuscript version. The final version was published in Advances in Systems Science and Applications.
Persistent Identifier
https://archives.pdx.edu/ds/psu/42748
Citation Details
Zwick, M., Shu, H., and Koch, R. (1995). [Post-print]. "Information-Theoretic Mask Analysis of Rainfall Time-Series Data." Published in Advances in Systems Science and Applications, 1, pp.154-159.
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