Mathematical Geology

, Volume 19, Issue 3, pp 259–266 | Cite as

Reply to comments by G. Gambolati and G. Galeati

  • Shlomo P. Neuman
  • Javier Samper
  • Mariano Hernandez
Letter To The Editor

Preview

Unable to display preview. Download preview PDF.

Unable to display preview. Download preview PDF.

References

  1. Bastin, G. and Gevers, M., 1985, Identification and Optimal Estimation of Random Fields from Scattered Point-Wise Data: Automatica, v. 21, p. 139–155.Google Scholar
  2. Burrough, P. A., 1983, Multiscale Sources of Spatial Variation in Soil, I. The Application of Fractal Concepts to Nested Levels of Soil Variations: J. Soil Sci., v. 34, p. 577–597.Google Scholar
  3. Chua, S. H. and Bras, R. L., 1982, Optimal Estimators of Mean Areal Precipation in Regions of Orographic Influence: J. Hydrol., v. 57, p. 23–48.Google Scholar
  4. Gambolati, G. and Volpi, G., 1979, Groundwater Contour Mapping in Venice by Stochastic Interpolators, I. Theory: Water Resour. Res., v. 15, p. 281–290.Google Scholar
  5. Neuman, S. P. and Jacobson, E. A., 1984, Analysis of Nonintrinsic Spatial Variability by Residual Kriging with Applications to Regional Groundwater Levels: Math. Geol., v. 16, p. 499–521.Google Scholar
  6. Neuman, S. P., Winter, C. L., and Neuman, C. M., 1987, Stochastic Theory of Field-Scale Fickian Dispersion in Anisotropic Porous Media: Water Resour. Res. (to appear).Google Scholar
  7. Samper, J., 1986, Statistical Methods of Analyzing Hydrochemical, Isotropic, and Hydrological Data from Regional Aquifers: Ph.D. dissertation, Department of Hydrology & Water Resources, University of Arizona, Tucson.Google Scholar

Copyright information

© International Association for Mathematical Geology 1987

Authors and Affiliations

  • Shlomo P. Neuman
    • 1
  • Javier Samper
    • 1
  • Mariano Hernandez
    • 1
  1. 1.Department of Hydrology and Water ResourcesUniversity of ArizonaTucson

Personalised recommendations