New integral formulas for upward/downward continuation of gravitational gradients onto gravitational gradients are derived in this article. They provide more options for continuation of gravitational gradient combinations and extend available mathematical apparatus formulated for this purpose up to now. The starting point represents the analytical solution of the spherical gradiometric boundary value problem in the spatial domain.
Sprlak, M., Novak, P., Sebera, J., Valko, M. Spherical integral formulas for upward/downward continuation of gravitational gradients onto gravitational gradients,
Springer Berlin Heidelberg, 2014, с. 179-197.
Sprlak, M., Novak, P., Sebera, J., Valko, M. .
Spherical integral formulas for upward/downward continuation of gravitational gradients onto gravitational gradients.
: Springer Berlin Heidelberg, 2014, с. 179-197.
Sprlak, M., Novak, P., Sebera, J., Valko, M. (2014)
Spherical integral formulas for upward/downward continuation of gravitational gradients onto gravitational gradients,
: Springer Berlin Heidelberg, с. 179-197
Sprlak, M.,
Novak, P.,
Sebera, J., &
Valko, M.
(2014).
Spherical integral formulas for upward/downward continuation of gravitational gradients onto gravitational gradients. Journal of Geodesy. Springer Berlin Heidelberg 88 (2), с. 179-197.
