Reply to "Comment on groundwater age, life expectancy and transit time distributions in advective-dispersive systems: 1. Generalized reservoir theory" by Timothy R. Ginn

Advances in Water Resources

Volumn 30, Issue 4, 2007, Pages 1058-1059

  Cornaton, F ^a   Perrochet, P ^a  

^a UNIVERSITY OF NEUCHÂTEL   (Switzerland)

Author keywords

Deterministic models; Groundwater age; Probabilistic models; Transient distributions

Indexed keywords

ADVECTION; AQUIFER CHARACTERIZATION; DISPERSION; GROUNDWATER; LIFE EXPECTANCY; PROBABILITY; RESERVOIR; STEADY-STATE EQUILIBRIUM;

PHLEUM PRATENSE;

EID: 33847050545     PISSN: 03091708     EISSN: None     Source Type: Journal    
DOI: 10.1016/j.advwatres.2006.09.006     Document Type: Note

References (7)

1. Cornaton F., and Perrochet P. Groundwater age, life expectancy and transit time distributions in advective-dispersive systems: 1. Generalized reservoir theory. Adv Water Res 29 (2006) 1267-1291
2. Delhez E.J.M., Campin J.M., Hirst A.C., and Deleersnijder E. Toward a general theory of the age in ocean modelling. Ocean Modell 1 (1999) 17-27
3. Ginn T.R. On the distribution of multicomponent mixtures over generalized exposure time in subsurface flow and reactive transport: foundations, and formulations for groundwater age, chemical heterogeneity, and biodegradation. Water Resour Res 35 (1999) 1395-1407
4. Ginn TR. Comment on "Groundwater age, life expectancy and transit time distributions in advective-dispersive systems: 1. Generalized reservoir theory", by F. Cornaton and P. Perrochet. Adv Water Res, in press, doi:10.1016/j.advwatres.2006.09.005.
5. Goode D.J. Direct simulation of groundwater age. Water Resour Res 32 (1996) 289-296
6. Spalding D.B. A note on mean residence-times in steady flows of arbitrary complexity. Chem Eng Sci 9 (1958) 74-77
7. Varni M., and Carrera J. Simulation of groundwater age distributions. Water Resour Res 34 12 (1998) 3271-3281