## The effect of remote zones on the accuracy of evaluating the Molodensky |

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2n+l approximately a hemisphere area element calculation using Kaula's cap of angular cap size computation of gravity computation point computing the gravity costOsinY data in remote degree variances indicates direct integration distribution of geoidal entire globe error of omission EVALUATING THE MOLODENSKY function Geodesy geoidal undulation data global RMS value gravity anomaly harmonic Heiskanen and Moritz I I I I I I I I I I integral if geoidal integral over approximately integrate the Molodensky interpolation and/or extrapolation Kaula Kaula's degree variances Legendre polynomials mean value mean-square error incurred measured data milligal Molodensky equation Molodensky integral Molodensky-Type NASA neglected data neglecting the undulation Ohio State University OOOOOOOO orthogonality relations reference ellipsoid remote zones second integral sets of degree sinY dY small spherical cap sufficiently dense network undulation measure unit sphere usual degree variance written in final zones are neglected