Computing three‐dimensional gravitational fields with equivalent sources [Link]

References

1. BarnettC.T.1976. Theoretical modeling of the magnetic and gravitational fields of an arbitrary shaped three‐dimensional body. Geophysics41, 13531364.
   [Google Scholar]
2. BrandL.1957. Vector Analysis. John Wiley & Sons, Inc.
3. FurnessP.1994. A physical approach to computing magnetic fields. Geophysical Prospecting42, 405416.
   [Google Scholar]
4. GötzeH.J. & LahmeyerB.1988. Application of three‐dimensional interactive modeling in gravity and magnetics. Geophysics53, 10961108.
   [Google Scholar]
5. GuptasarmaD. & SinghB.1999. New scheme for computing the magnetic field resulting from a uniformly magnetized arbitrary polyhedron. Geophysics64, 7074.
   [Google Scholar]
6. HolsteinH. & KetteridgeB.1996. Gravimetric analysis of uniform polyhedra. Geophysics61, 357364.
   [Google Scholar]
7. IvanM.1994. Upward continuation of potential fields from a polyhedral surface. Geophysical Prospecting42, 391404.
   [Google Scholar]
8. LiX. & ChouteauM.1998. Three‐dimensional gravity modeling in all space. Surveys in Geophysics19, 339368.
   [Google Scholar]
9. MacMillanW.D.1958. The Theory of the Potential. Dover Publications, Inc.
10. MaxwellJ.C.1954. A Treatise on Electricity and Magnetism. Dover Publications, Inc.
11. OkabeM.1979. Analytical expressions for gravity anomalies due to homogeneous polyhedral bodies and translations into magnetic anomalies. Geophysics44, 730741.
    [Google Scholar]
12. PaulM.K.1974. The gravity effect of a homogeneous polyhedron for three‐dimensional interpretation. Pure and Applied Geophysics112, 553561.
    [Google Scholar]
13. PohánkaV.1988. Optimum expression for computation of the gravity field of a homogeneous polyhedral body. Geophysical Prospecting36, 733751.
    [Google Scholar]