In industry and economics, the solution of partial differential equations usually results in multivariate numerical integration over cuboids for which iterated one-dimensional approximate integration is in use. In geosciences, however, the integrals are extended over potato-like regions for which specifically multi-variate approximate integration methods are required. Georeflected Cubature provides a basic foundation for students , researchers, and practitioners interested in the diverse areas of modern geoscientifically relevant integration.
In industry and economics, the solution of partial differential equations usually results in multivariate numerical integration over cuboids for which iterated one-dimensional approximate integration is in use. In geosciences, however, the integrals are extended over potato-like regions for which specifically multi-variate approximate integration methods are required. Georeflected Cubature provides a basic foundation for students , researchers, and practitioners interested in the diverse areas of modern geoscientifically relevant integration.