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91 045 (0,177s)

Result

Divergence of Gradient and the Solution Domain in Gravity Field Studies

of the solution domain and the structure of Laplace’s operator. In the introductory part of tensor calculus. The solution domain is carried onto the exterior of an oblate ellipsoid of revolution and the o...

Applied mathematics

  • 2019
  • A
  • Link
Result

Construction of Galerkin’s Matrix for Elementary Potentials and an Ellipsoidal Solution Domain Based on Series Developments and General Relations between Legendre’s Functions of the first

in case of problems formulated for the ellipsoidal solution domain. ellipsoid of revolution as this is considered a basis for an iteration solution potential. Galerkin’s approximations are applied, which ...

DE - Zemský magnetismus, geodesie, geografie

  • 2016
  • O
Result

An ellipsoidal analogue to Hotine’s kernel: Accuracy and applicability

har-monic in the considered solution domain. For at least one of the points (arguments of the kernel) inside the solution domain an expression of the reproducing kernel is developed. However, for both the points (...

DE - Zemský magnetismus, geodesie, geografie

  • 2015
  • D
  • Link
Result

Green’s Function Method Extended by Successive Approximations and Applied to Earth’s Gravity Field Recovery

. The solution domain is carried onto the exterior of an oblate ellipsoid of revolution is simpler for the solution domain transformed. It gives Neumann’s function (Green’s for the solution of the...

Applied mathematics

  • 2018
  • O
Result

Green’s Function Method Extended by Successive Approximations and Applied to Earth’s Gravity Field Recovery

. The solution domain is carried onto the exterior of an oblate ellipsoid of revolution is simpler for the solution domain transformed. It gives Neumann’s function (Green’s for the solution of the...

Applied mathematics

  • 2019
  • D
  • Link
Result

On the construction of Galerkin?s matrix for elementary potentials in case of an ellipsoidal solution domain in Earth?s gravity field studies

ellipsoid of revolution. The approach follows the concept of variational methods and the notionof the weak solution. The solution of the problem is approximated by linear, the opposite is true. Ellipsoidal harmoni...

DE - Zemský magnetismus, geodesie, geografie

  • 2015
  • D
Result

On the construction of Galerkin?s matrix for elementary potentials in case of an ellipsoidal solution domain in Earth?s gravity field studies

ellipsoid of revolution. The approach follows the concept of variational methods and the notionof the weak solution. The solution of the problem is approximated by linear, the opposite is true. Ellipsoidal harmoni...

DE - Zemský magnetismus, geodesie, geografie

  • 2015
  • A
Result

Elementary potentials and Galerkin?s matrix for an ellipsoidal domain in the recovery of the gravity field

ellipsoid of revolution. The approach follows the concept of variational methods and the notionof the weak solution. The solution of the problem is approximated by linear, the opposite is true. Ellipsoidal harmoni...

DE - Zemský magnetismus, geodesie, geografie

  • 2015
  • A
  • Link
Result

Prediction of Eshelby's Inclusion Problem Solution Using Artificial Neural Network

with ellipsoidal-like inclusions. The precise solution has been given by J. D. Eshelby (1957)to internal and external points of inclusion domains and form the basis of our work. When the Eshelby?s solution is exte...

JI - Kompositní materiály

  • 2014
  • D
Result

Some topics related to the solution of boundary-value problems in geodesy

for the interpretation of the solution in terms of function bases. Galerkin'sapproximations are also examined. For the solution domains given by the exterior of a sphere and also of an ellipsoid of revolution the ...

DE - Zemský magnetismus, geodesie, geografie

  • 2004
  • D
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