20.
| Laplacian Versus Topography in the Solution of the Linear Gravimetric Boundary Value Problem by Means of Successive Approximations
/ Holota, P ; Nesvadba, Otakar
|
21.
| Laplacian structure, solution domain geometry and successive approximations in gravity field studies
/ Holota, Petr ; Nesvadba, Otakar ; EGU General Assembly 2020
External link: Fulltext
|
22.
| Laplacian structure mirroring surface topography in determining the gravity potential by successive approximations
/ Holota, Petr ; Nesvadba, Otakar
External link: Fulltext
|
23.
| Integral Representation and Green’s Function Method in Gravity Field Studies
/ Holota, Petr ; Nesvadba, Otakar
External link: Fulltext
|
24.
| Green’s Functions in Combining Terrestrial Data and Satellite-only Models for Earth’s Gravity Field Recovery
/ Holota, Petr ; Nesvadba, Otakar
External link: Fulltext
|
25.
| Green’s Function Method Extended by Successive Approximations and Applied to Earth’s Gravity Field Recovery
/ Holota, Petr ; Nesvadba, Otakar
Zdroj: Proceedings of the IX Hotine-Marussi Symposium
|
26.
| Green’s Function Method Extended by Successive Approximations and Applied to Earth’s Gravity Field Recovery
/ Holota, Petr ; Nesvadba, Otakar
|
27.
| General curvilinear coordinates, Laplace’s operator with topography dependent coefficients and analysis of the iteration solution of the GBVP
/ Holota, Petr ; Nesvadba, Otakar
|
28.
| Galerkin’s Matrix for Neumann’s Problem in the Exterior of an Oblate Ellipsoid of Revolution: Gravity Potential Approximation by Buried Masses
/ Holota, Petr ; Nesvadba, Otakar
Zdroj: Studia Geophysica et Geodaetica
External link: Fulltext
|
29.
| Fundamental solution of Laplace?s equation in oblate spheroidal coordinates and Galerkin?s matrix for Neumann?s problem in Earth?s gravity field studies
/ Holota, Petr ; Nesvadba, Otakar
|