Fróðskaparrit - 01.01.1975, Qupperneq 70

Fróðskaparrit - 01.01.1975, Qupperneq 70
78 Sca Level Fluctuations in Tórshavn, Preliminary Results Nautical Department of the Danish Meteorological Institute (DMI). The gauge digitized the measured values and stored them on papertapes, which were changed each month by the Harbor master of Tórshavn. Edited data were supplied to the author by the DMI. The air pressure data also were supplied by the DMI, they had been recorded at the Meteorological station of Tórshavn approximately 2 km’s distant from the gauge and had a samp- ling time interval of 3 hours. Parts of the analysis require that there be no gaps in the time series. In the sea level series there were two consecutive registrations missing out of a total of about 30.000. The values of these were interpolated and filled in. The meteorological series was much less complete, as about 2 % of the registrations were missing, rather evenly distributed in the period. These values also were interpolated and inserted at those parts of the analysis where it was necessary. It is not felt that these mani- pulations could have any influence on the results presented. Methods of analysis We shall assume the sea level h to vary in time according to the equation h(k) = i c• • cos(2• n■ f • • k* At + ip.) + h_(k) + h„(k) (1) •j_ -*■ l r K At being the sampling time interval and h(k) the height of sea level at the time k • At. The first term on the right is the har- monic part containing the astronomical frequencies fj . hp is the sea level height due to air pressure and hR is the rest, which we may here consider as noise. Various methods exist for extracting the parameters fp c^ <p; from a tidal series. The method mainly employed in this work is rather unconventional, firstly as it used the Power Density Spectrum (PDS) — thereby making no assumptions as to what frequencies are present — and secondly because the PDS is estimated by the Maximum Entropy Method (MEM) rather than by the traditional use of either the Fast Fourier Transform or the Autocorrelation function.
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