2023
DOI: 10.1007/s10668-022-02904-4
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Investigation on quantitative and qualitative changes of groundwater resources using MODFLOW and MT3DMS: a case study of Hashtgerd aquifer, Iran

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Cited by 6 publications
(5 citation statements)
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“…The MODFLOW model is a physically based, distributed finite difference that operates in three dimensions and simulates variably saturated subsurface systems, which has been used and tested in various practical cases. , Available processes to be simulated in MODFLOW include groundwater recharge, vadose zone percolation evapotranspiration, pumping, and discharge to subsurface drains and river–aquifer interactions. In addition, the model can effectively simulate the movement of groundwater flow, ions, and pollutants within the study area while also validating the simulation results and adjusting parameters based on measured data of relevant substances in the research site. , The Modflow model is contingent on the resolution of the diffusivity equation, represented by the following equation x ( K H X ) + y ( K H Y ) + Z ( K H Z ) + W = S y H t goodbreak0em1em⁣ ( x , y , z ) normalΩ , t > 0 H false( x , y , z , t false) false| t = 0 = H 0 ( x , y , z ) goodbreak0em1em⁣ ( x…”
Section: Methodsmentioning
confidence: 99%
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“…The MODFLOW model is a physically based, distributed finite difference that operates in three dimensions and simulates variably saturated subsurface systems, which has been used and tested in various practical cases. , Available processes to be simulated in MODFLOW include groundwater recharge, vadose zone percolation evapotranspiration, pumping, and discharge to subsurface drains and river–aquifer interactions. In addition, the model can effectively simulate the movement of groundwater flow, ions, and pollutants within the study area while also validating the simulation results and adjusting parameters based on measured data of relevant substances in the research site. , The Modflow model is contingent on the resolution of the diffusivity equation, represented by the following equation x ( K H X ) + y ( K H Y ) + Z ( K H Z ) + W = S y H t goodbreak0em1em⁣ ( x , y , z ) normalΩ , t > 0 H false( x , y , z , t false) false| t = 0 = H 0 ( x , y , z ) goodbreak0em1em⁣ ( x…”
Section: Methodsmentioning
confidence: 99%
“…45−47 In addition, the model can effectively simulate the movement of groundwater flow, ions, and pollutants within the study area while also validating the simulation results and adjusting parameters based on measured data of relevant substances in the research site. 48,49 The Modflow model is contingent on the resolution of the diffusivity equation, represented by the following equation 48 i k j j j j j y { z z z z z i k j j j j j y { z z z z z i k j j j j j y…”
Section: Study Areamentioning
confidence: 99%
“…For the current study, an SGW flow model was conceptualized in MODFLOW-2005 [24] for the study reach using ModelMuse (Version 5.1.1.0) [39]. MODFLOW is an international standard for estimating 3D groundwater flow and has been extensively used to understand SW-GW interactions [9,22,25,40]. The 3D flow of GW through porous and permeable media is solved using the following equation [24]:…”
Section: Sgw Flow Model Description and Parameterizationmentioning
confidence: 99%
“…Three-dimensional (3D) numerical simulation models are valuable tools to accurately quantify SW-SGW interaction and nutrient transport [21][22][23]. The Modular 3D Groundwater Model (MODFLOW) is an international standard for estimating groundwater flow [24,25].…”
Section: Introductionmentioning
confidence: 99%
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