2022 - Research.com Engineering and Technology in Israel Leader Award
1989 - Fellow of American Geophysical Union (AGU)
His primary scientific interests are in Mathematical analysis, Aquifer, Flow, Covariance and Mathematical optimization. The Mathematical analysis study combines topics in areas such as Probability density function, Log-normal distribution, Constant, Function and Moment. The study incorporates disciplines such as Isotropy and Geotechnical engineering in addition to Function.
Gedeon Dagan works mostly in the field of Aquifer, limiting it down to concerns involving Spatial variability and, occasionally, Data science, Inverse and Probabilistic logic. He has included themes like Stochastic process, Expected value, Random field and Hydrology in his Flow study. His Mathematical optimization study incorporates themes from Groundwater flow, Random variable, Hydraulic conductivity, Potential flow and Length scale.
Gedeon Dagan spends much of his time researching Mechanics, Aquifer, Mathematical analysis, Flow and Geotechnical engineering. His Mechanics study integrates concerns from other disciplines, such as Plume, Anisotropy, Porous medium and Advection. His work carried out in the field of Aquifer brings together such families of science as Soil science and Flow.
His biological study spans a wide range of topics, including Isotropy, Covariance, Log-normal distribution and Constant. His work focuses on many connections between Flow and other disciplines, such as Mathematical optimization, that overlap with his field of interest in Expected value. His work in Geotechnical engineering addresses subjects such as Hydraulic conductivity, which are connected to disciplines such as Statistical physics.
Gedeon Dagan mainly focuses on Aquifer, Hydraulic conductivity, Mechanics, Geotechnical engineering and Soil science. His Aquifer study is focused on Hydrology in general. His Hydraulic conductivity research incorporates themes from Flow, Isotropy, K-distribution and Log-normal distribution.
His Flow research includes themes of Geometric mean, Plane, Mathematical optimization and Boundary value problem. His studies deal with areas such as Discretization, Mathematical analysis, Potential flow, Vector field and Anisotropy as well as Isotropy. The concepts of his Mechanics study are interwoven with issues in Transverse plane, Thermal conduction and Advection.
The scientist’s investigation covers issues in Aquifer, Hydraulic conductivity, Geotechnical engineering, Conductivity and Mechanics. His Aquifer research integrates issues from Soil science, Mass transfer, Statistical physics and Scale. He interconnects Flow, Groundwater flow, Econometrics, Constant and Isotropy in the investigation of issues within Hydraulic conductivity.
Conductivity is connected with Field, Mathematical analysis and Porous medium in his research. Gedeon Dagan has researched Mathematical analysis in several fields, including Head, Autocorrelation and Anisotropy. As a part of the same scientific study, Gedeon Dagan usually deals with the Mechanics, concentrating on Advection and frequently concerns with Continuous-time random walk and Vector field.
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Flow and Transport in Porous Formations
Solute transport in heterogeneous porous formations
Journal of Fluid Mechanics (1984)
Statistical Theory of Groundwater Flow and Transport: Pore to Laboratory, Laboratory to Formation, and Formation to Regional Scale
Water Resources Research (1986)
Stochastic modeling of groundwater flow by unconditional and conditional probabilities: 1. Conditional simulation and the direct problem
Water Resources Research (1982)
Stochastic modeling of groundwater flow by unconditional and conditional probabilities: 2. The solute transport
Water Resources Research (1982)
Theory of Solute Transport by Groundwater
Annual Review of Fluid Mechanics (1987)
Time‐dependent macrodispersion for solute transport in anisotropic heterogeneous aquifers
Water Resources Research (1988)
Transport in heterogeneous porous formations: Spatial moments, ergodicity, and effective dispersion
Water Resources Research (1990)
Stochastic Modeling of Groundwater Flow by Unconditional and Conditional Probabilities: The Inverse Problem
Water Resources Research (1985)
A comparison of seven geostatistically based inverse approaches to estimate transmissivities for modeling advective transport by groundwater flow
D. A. Zimmerman;G. de Marsily;G. de Marsily;C. A. Gotway;M. G. Marietta.
Water Resources Research (1998)
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