Abstract
Two main approaches are available for the rational design of networks, the statistical and the experimental. The statistical approach presupposes the ability to compute accurate correlation functions of the meteorological fields to be observed and analyzed. Strictly speaking, these correlations depend not only on distances between various points but also on the locations and relative positions of these points. However, as a matter of practical convenience, the assumption is usually made that the correlations are homogeneous and isotropic.
By making use of the correlation functions and the statistics of errors of observations, it is possible to interpolate values of meteorological elements such that the rms error of interpolation is a minimum. This method, known as the method of optimum interpolation, has been used to determine characteristic distances between stations which are associated with any required interpolation accuracy. The method is capable of taking into account the effect of random errors and provides an insight into the trade-off relationships between station density and accuracy of observation.
The experimental approach attempts to simulate the numerical analysis/forecast cycle with data input of varying densities and compare the results against reference analyses and forecasts made from very dense initial data. This approach presupposes a capability to generate a reference atmosphere of high meteorological verisimilitude to serve as a data source for the experiments.
The simulated data should comprise various possible combinations of conventional and non-conventional observations such as radiometric measurements from satellites and wind measurements by floating balloons. The simulation experiments should take into consideration the effects of instrumental errors, the possible trade-off between observational density and frequency, and model characteristics including the resolution of the computational grid. For completeness, at least one situation typical of each season should be considered.
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References
Alaka, M. A., and F. Lewis, 1967: Numerical experiments leading to the design of optimum global meteorological networks. Tech. Memo. WBTM TDL-7, ESSA, Weather Bureau, Washington, D. C., 14 pp.
Alaka, M. A., and, 1968: Numerical experiments pertinent to the design of optimum aerological networks. Proc. Symp. Numerical Weather Prediction, Tokyo, Japan Meteor. Agency, V9–V18.
Bessemoulin, J., 1960: Contribution to the study of meteorologi- cal networks. WMO Tech. Note No. 30, Annex 9, 76–82.
Bessemoulin, J., et al., 1960: Rapport preliminai,re du groupe de travail de la Commission de Meteorologie Synoptique sur les reseaux. Note Tech. No. 30, Organ. Meteor. Mondiale, Geneva, 91 pp.
Bryson, R. A., et al., 1957: Normal 500 mb charts for the Northern Hemisphere. U. S. Res. Facility and the Dept. of Meteorology, University of Wisconsin, Sci. Rept. No. 8, Contract AF19(604)-992, 29 pp.
Cressman, G. P., 1959: An operational objective analysis system. Mon. Wea. Rev., 87, 367–374.
Eddy, Amos, 1967: The statistical objective analysis of scalar data fields. J. Appl. Meteor., 6, 597–609.
Ellsaesser, H. W., 1960: JNWP operational models August 1958 to 1960. Natl. Meteor. Center, Office Note No. 15 (revised), ESSA, Weather Bureau, Washington, D. C., 37 pp.
Gandin, L. S., 1963: Objective Analysis of Meteorological Fields. Leningrad, Hydrometeor. Publ. House ( English version, Israel Program for Sci. Translations, 1965 ), 242 pp.
Gandin, L. S., S. A. Mashkovich, M. A. Alaka and F. Lewis, 1967: Design of optimum networks for aerological observing stations. WWW Planning Rept. No. 21, WMO, Geneva, 58 pp.
Gustafson, A. F., 1964: Mesh Model 1964. Natl. Meteor. Center, Office Note No. 24, ESSA, Weather Bureau, Washington, D. C., 7 pp.
Lorenz, E. N., 1965: A study of predictability of a 28 variable atmospheric model. Tellus, 17, 321–333.
McDonell, J. E., 1967: A summary of the first-guess fields used for operational analyses. Tech. Memo. WBTM NMC-38, ESSA, Weather Bureau, Washington, D. C., 17 pp.
Petersen, D. P., 1968: On the concept and implementation of sequential analysis for linear random fields. Tellus, 20, 674–686.
Shuman, F., and J. B. Hovermale, 1968: Operational six-layer primitive equation model. J. Appl. Meteor., 7, 525–547.
Thompson, P. D., 1957: Uncertainty of initial state as a factor in the predictability of large-scale atmospheric flow patterns. Tellus, 9, 275–295.
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Alaka, M.A. (1970). Theoretical and Practical Considerations for Network Design. In: Teweles, S., Giraytys, J. (eds) Meteorological Observations and Instrumentation. Meteorological Monographs, vol 11. American Meteorological Society, Boston, MA. https://doi.org/10.1007/978-1-935704-35-5_5
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DOI: https://doi.org/10.1007/978-1-935704-35-5_5
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