This paper formulates and tests a mathematical model for the prediction of historical average daily maximum and minimum temperatures. First, the model is derived based on a physical understanding of the problem. Then some available weather data are analyzed by three traditional regression methods, namely, a nonlinear regression method, a linear regression method, and a Fourier transform method. Using the coefficients obtained by these analyses, temperatures are predicted for an independent test set and the root‐mean‐square errors (rms) determined. In an alternative approach, an artificial neural network (ANN) is trained using the same weather data. The trained ANN is made to predict the temperatures for the test set and its rms determined. The variation of rms values with the change in ANN structure is also observed. A comparative study shows that the ANN is a general tool for data analysis and capable of producing results comparable in accuracy to those obtained by the more conventional methods.
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Research Article|
May 01 1993
A comparative study of temperature extremes analysis by regression methods and by an artificial neural network
Swati Roy;
Swati Roy
Numerically Intensive Computing Center, Dow Corning Corporation, C041B1, Midland, Michigan 48686
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W. L. (Nancy) Lee;
W. L. (Nancy) Lee
Numerically Intensive Computing Center, Dow Corning Corporation, C041B1, Midland, Michigan 48686
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James W. Mentele;
James W. Mentele
Numerically Intensive Computing Center, Dow Corning Corporation, C041B1, Midland, Michigan 48686
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Richard W. Nau
Richard W. Nau
Department of Mathematics and Computer Science, Goodsell Observatory, Carleton College, Northfield, Minnesota 55057
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Swati Roy
W. L. (Nancy) Lee
James W. Mentele
Richard W. Nau
Numerically Intensive Computing Center, Dow Corning Corporation, C041B1, Midland, Michigan 48686
Comput. Phys. 7, 330–335 (1993)
Article history
Received:
January 08 1992
Accepted:
December 09 1992
Citation
Swati Roy, W. L. (Nancy) Lee, James W. Mentele, Richard W. Nau; A comparative study of temperature extremes analysis by regression methods and by an artificial neural network. Comput. Phys. 1 May 1993; 7 (3): 330–335. https://doi.org/10.1063/1.168453
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