Geodetic boundary value problems in view of the one centimeter geoid (Q1273990)

The articles of mathematical interest will be reviewed individually. Indexed articles: \textit{Martensen, E.; Ritter, S.}, Potential theory, 19-66 [Zbl 0934.31001] \textit{Rozanov, Y.; Sansò, F.}, Boundary value problems for harmonic random fields, 67-97 [Zbl 0926.60047] \textit{Biroli, M.}, Free boundary problems, 98-118 [Zbl 0924.35198] \textit{Heck, B.}, Formulation and linearization of boundary value problems: From observables to a mathematical model, 121-160 [Zbl 0925.65216] \textit{Sansò, F.}, The hierarchy of geodetic BVPs, 161-218 [Zbl 0953.60054] \textit{Sünkel, H.}, GBVP -- classical solutions and implementation, 219-237 [Zbl 0925.65210] \textit{Forsberg, R.; Tscherning, C. C.}, Topographic effects in gravity field modelling for BVP, 241-272 [Zbl 0925.65214] \textit{Rapp, R. H.}, Global models for the 1cm geoid -- present status and near term prospects, 273-311 [Zbl 0925.65211] \textit{Schwarz, K.-P.; Li, Zuofa}, An introduction to airborne gravimetry and its boundary value problems, 312-358 [Zbl 0918.65085] \textit{Rummel, R.}, Spherical spectral properties of the Earth's gravitational potential and its first and second derivatives, 359-404 [Zbl 0925.65217] \textit{Schrama, E. J. O.}, Satellite altimetry, ocean dynamics and the marine geoid, 405-454 [Zbl 0952.76505] \textit{Sacerdote, F.}, Stochastic boundary value problem theory: an elementary example., 455-467 [Zbl 1113.86303] \textit{Holota, P.}, Variational methods for geodetic boundary value problems, 468-481 [Zbl 0925.65215] \textit{Klees, R.}, Topics on boundary element methods, 482-531 [Zbl 0925.65213] \textit{Lehmann, R.}, Solving geodetic boundary value problems with parallel computers, 532-541 [Zbl 0925.65212] \textit{Keller, W.}, Application of boundary value techniques to satellite gradiometry, 542-558 [Zbl 0925.65209] \textit{Sneeuw, N.; van Gelderen, M.}, The polar gap, 559-588 [Zbl 0925.65245]