Distance measures for hydrological data having a support

Journal of Hydrology

Volumn 402, Issue 3-4, 2011, Pages 415-421

  Gottschalk, Lars ^a   Leblois, Etienne ^b   Skøien, Jon Olav ^c,d  

^a UNIVERSITY OF OSLO   (Norway)

^b CEMAGREF   (France)

^c UTRECHT UNIVERSITY   (Netherlands)

^d JOINT RESEARCH CENTRE   (Italy)

Author keywords

Correlation; Covariance; Interpolation; Runoff; Spatio temporal variability

Indexed keywords

COMPLEX GEOMETRIES; CORRELATION; COSTA RICA; COVARIANCE; DISTANCE MEASURE; DRAINAGE BASIN; EUCLIDIAN DISTANCE; EXPECTED VALUES; HYDROLOGICAL DATA; NUMERICAL CALCULATION; OBSERVATION POINT; SIMPLE GEOMETRIES; SPATIOTEMPORAL VARIABILITY; TECHNICAL NOTES; THEORETICAL RESULT;

INTERPOLATION; MONTE CARLO METHODS; RUNOFF;

CATCHMENTS;

CORRELATION; COVARIANCE ANALYSIS; DRAINAGE BASIN; GEOMETRY; HYDROLOGICAL REGIME; INTERPOLATION; MONTE CARLO ANALYSIS; NUMERICAL MODEL; RUNOFF; SPATIAL VARIATION; TEMPORAL VARIATION;

EUCLIDIA;

EID: 79955588786     PISSN: 00221694     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.jhydrol.2011.03.020     Document Type: Article

References (16)

1. Bailly J.-S., Monestiez P., Lagacherie P. Modelling spatial variability along drainage networks with geostatistics. Mathematical Geology 2006, 38(5):515-539.
2. Goovaerts, P., 2006. Geostatistical analysis of disease data: accounting for spatial support and population density in the isopleth mapping of cancer mortality risk using area-to-point Poisson kriging, International Journal of Health Geographics, 5 (Art. no. 52).
3. Goovaerts P. Kriging and semivariogram deconvolution in the presence of irregular geographical units. Mathematical Geosciences 2008, 40(1):101-128.
4. Ghosh B. Random distances within a rectangle and between two rectangles. Bulletin of the Calcutta Mathematical Society 1951, 43:1951.
5. Gottschalk L. Correlation and covariance of runoff. Stochastic Hydrology and Hydraulics 1993, 7:85-101.
6. Gottschalk L., Krasovskaia I., Leblois E., Sauquet E. Mapping mean and variance of runoff in a river basin. Hydrology and Earth System Sciences 2006, 10:1-16.
7. Gottschalk, L., Leblois, E., Skøien, J., 2011. Correlation and covariance of runoff revisited. Journal of Hydrology. doi:10.1016/j.jhydrol.2010.12.011.
8. Matérn B. Spatial Variation. Meddelanden från Statens Skogsforskiningsinstitut 1960, 49(5).
9. Monestiez P., Bailly J.-S., Lagacherie P., Voltz M. Geostatistical modelling of spatial processes on directed trees: Application to fluvisol extent. Geoderma 2005, 128:179-191.
10. Polus-Lefebvre, E., de Fouquet, C., Bernard-Michel, C., Flipo, N., Poulin, M., 2008. In: Geostats (Ed.), Geostatistical Model for Concentrations or Flow Rates in Streams: Some Results. Gecamin Ltd., Santiago, Chile.
11. Sauquet E., Gottschalk L., Leblois E. Mapping average annual runoff: A hierarchical approach applying a stochastic interpolation scheme. Hydrological Sciences Journal 2000, 45(6):799-815.
12. Sivapalan, M., 1986. Scale Problems in Rainfall, Infiltration and Runoff Production. PhD Dissertation Thesis. Dept. of Civil Eng., Princeton University, 271 pp.
13. Sivapalan M., Blöschl G. Transformation of point rainfall to areal rainfall: intensity-duration-frequency curves. Journal of Hydrology 1998, 204:150-167.
14. Skøien J.O., Merz R., Blöschl G. Top-kriging - geostatistics on stream networks. Hydrology and Earth System Sciences 2006, 10:277-287.
15. Skøien J.O., Blöschl G. Spatio-temporal Top-kriging of runoff time series. Water Resources Research 2007, 43:W09419.
16. Western A.W., Blöschl G. On the spatial scaling of soil moisture. Journal of Hydrology 1999, 217:203-224.