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  • The theory of boundary value problems for Laplace’s and Poisson’s equation offers a natural basis for gravity field studies, especially in case they rest on terrestrial measurements. Free, fixed and mixed boundary value problems are considered. Concerning the linear problems, the classical as well as the weak solution concept is applied. Some techniques are shown. Also an attempt is made to construct the respective Green’s function, reproducing kernel and entries in Galerkin’s matrix for the solution domain given by the exterior of an oblate ellipsoid of revolution. The integral kernel is expressed by series of ellipsoidal harmonics and its summation is discussed. Some aspects associated with the formulation of boundary value problems in gravity field studies based on terrestrial gravity measurements in combination with satellite data on gravitational field are mentioned too.
  • The theory of boundary value problems for Laplace’s and Poisson’s equation offers a natural basis for gravity field studies, especially in case they rest on terrestrial measurements. Free, fixed and mixed boundary value problems are considered. Concerning the linear problems, the classical as well as the weak solution concept is applied. Some techniques are shown. Also an attempt is made to construct the respective Green’s function, reproducing kernel and entries in Galerkin’s matrix for the solution domain given by the exterior of an oblate ellipsoid of revolution. The integral kernel is expressed by series of ellipsoidal harmonics and its summation is discussed. Some aspects associated with the formulation of boundary value problems in gravity field studies based on terrestrial gravity measurements in combination with satellite data on gravitational field are mentioned too. (en)
Title
  • Boundary Problems of Mathematical Physics in Earth’s Gravity Field Studies
  • Boundary Problems of Mathematical Physics in Earth’s Gravity Field Studies (en)
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  • Boundary Problems of Mathematical Physics in Earth’s Gravity Field Studies
  • Boundary Problems of Mathematical Physics in Earth’s Gravity Field Studies (en)
skos:notation
  • RIV/00025615:_____/14:#0002080!RIV15-GA0-00025615
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  • P(ED1.1.00/02.0090), P(GA14-34595S)
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  • 5727
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  • RIV/00025615:_____/14:#0002080
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  • gravity field studies; boundary value problems in physical geodesy; classical and weak solution concept; Green’s function; reproducing kernel; elliptic integrals (en)
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  • [4CC3F679E050]
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  • Berlin
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  • Berlin
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  • Kolloquium zu Ehren von Prof. Dr. Dr. hc. mult. Helmut Moritz aus Anlass seines 80. Geburtstages
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  • Holota, Petr
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issn
  • 0947-5850
number of pages
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  • Leibniz-Societät der Wissenschaften zu Berlin e.V.
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  • 978-3-89626-989-8
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