Poloidal and toroidal fields in geomagnetic field modeling.
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Abstract
The application of surface operator theory to poloidal and toroidal fields in geomagnetic field modeling is described. Surface operators are obtained for the dimensionless surface gradient; the dimensionless surface curl; the dimensionless surface Laplacian, as well as for the Funk-Hecke operators, integral operators, and axisymmetric kernels. Methods are given for interpreting satellite measurements of the geomagnetic field B, assuming B is can vary significantly and rapidly with time, and there are electric fields in the sample. Approximation schemes for ionospheric currents are also described.
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Publication:
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Reviews of Geophysics
Pub Date:
- February 1986 DOI:
- Bibcode:
- 1986RvGeo..24...75B Keywords:
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- Field Theory (Physics);
- Geomagnetism;
- Ionospheric Currents;
- Magnetic Field Configurations;
- Operators (Mathematics);
- Satellite Observation;
- Helmholtz Equations;
- Laplace Transformation;
- Magnetic Disturbances;
- Mie Scattering;
- Poloidal Flux;
- Toroids;
- Vectors (Mathematics);
- Geomagnetic Field:Models