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   <subfield code="a">How accurate is the cancelation of the first even zonal harmonic of the geopotential in the present and future LAGEOS-based Lense-Thirring tests?</subfield>
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   <subfield code="a">The strategy followed so far in the performed or proposed tests of the general relativistic Lense-Thirring effect in the gravitational field of the Earth with laser-ranged satellites of LAGEOS type relies upon the cancelation of the disturbing huge precessions induced by the first even zonal harmonic coefficient J 2 of the multipolar expansion of the Newtonian part of the terrestrial gravitational potential by means of suitably designed linear combinations of the nodes Ω of more than one spacecraft. Actually, such a removal does depend on the accuracy with which the coefficients of the combinations adopted can be realistically known. Uncertainties of the order of 2cm in the semimajor axes a and 0.5milliarcseconds in the inclinations I of LAGEOS and LAGEOS II, entering the expression of the coefficient c 1 of the combination of their nodes used so far, yield an uncertainty δc 1=1.30× 10−8. It gives an imperfectly canceled J 2 signal of 10.8milliarcseconds per year corresponding to 23% of the Lense-Thirring signature. Uncertainties of the order of 10-30microarcseconds in the inclinations yield δc 1=7.9× 10−9 which corresponds to an uncanceled J 2 signature of 6.5milliarcseconds per year, i.e. 14% of the Lense-Thirring signal. Concerning a future LAGEOS-LAGEOS II-LARES combination with coefficients k 1 and k 2, the same uncertainties in a and the less accurate uncertainties in I as before yield δk 1=1.1× 10−8, δk 2=2× 10−9; they imply a residual J 2 combined precession of 14.7milliarcseconds per year corresponding to 29% of the Lense-Thirring trend. Uncertainties in the inclinations at ≈ 10microarcseconds level give δk 1=5× 10−9, δk 2=2× 10−9; the uncanceled J 2 effect is 7.9milliarcseconds per year, i.e. 16% of the relativistic effect.</subfield>
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   <subfield code="a">Geopotential theory and determination</subfield>
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