Groundwater dynamics due to general stream fluctuations in an unconfined single or dual-porosity aquifer subjected to general areal recharge
•Residue theorem and convolutional integral are used to obtain solutions.•The solution is applicable to many river-aquifer systems.•Effects of stream stage hydrograph on the head in a river basin aquifer are explored.•Effects of recharge in a fractured reservoir on its boundary depletion rate are in...
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| Published in | Journal of hydrology (Amsterdam) Vol. 574; pp. 436 - 449 |
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| Main Authors | , |
| Format | Journal Article |
| Language | English |
| Published |
Elsevier B.V
01.07.2019
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| Subjects | |
| Online Access | Get full text |
| ISSN | 0022-1694 1879-2707 |
| DOI | 10.1016/j.jhydrol.2019.04.052 |
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| Abstract | •Residue theorem and convolutional integral are used to obtain solutions.•The solution is applicable to many river-aquifer systems.•Effects of stream stage hydrograph on the head in a river basin aquifer are explored.•Effects of recharge in a fractured reservoir on its boundary depletion rate are investigated.•Guidelines for aquifer parameter estimation are presented.
Analytical solutions of groundwater dynamics in an elongated aquifer subjected to general time-dependent recharge are presented. The lateral boundaries are specified heads with the head variations governed by general time-dependent functions. General recharge function was not considered in previous works of this kind. Both single and double-porosity aquifers are considered. The solution is obtained using Fourier sine and Laplace transformations, followed by an inverse Fourier-Laplace transform involving residue theorem and convolutional integral. For the unconfined single-porosity aquifer case, the exact time-domain solution is obtained using the residue theorem; for the unconfined double-porosity aquifer case, the time-domain head is calculated using the de Hoog inverse Laplace algorithm. The presented solution can be used to estimate the hydraulic parameters of 1) groundwater head variation of a river basin aquifer subjected to general lateral head variation and recharge; 2) groundwater head variation in a double-porosity elongated fractured anticline; 3) groundwater depletion of an elongated fractured anticline subjected to recharge due to rainfall or snowmelt to its adjacent alluvial aquifer. In addition, the presented solution can be utilized to optimize the irrigation pattern in a cropland between two trench drains to control the groundwater mound. |
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| AbstractList | •Residue theorem and convolutional integral are used to obtain solutions.•The solution is applicable to many river-aquifer systems.•Effects of stream stage hydrograph on the head in a river basin aquifer are explored.•Effects of recharge in a fractured reservoir on its boundary depletion rate are investigated.•Guidelines for aquifer parameter estimation are presented.
Analytical solutions of groundwater dynamics in an elongated aquifer subjected to general time-dependent recharge are presented. The lateral boundaries are specified heads with the head variations governed by general time-dependent functions. General recharge function was not considered in previous works of this kind. Both single and double-porosity aquifers are considered. The solution is obtained using Fourier sine and Laplace transformations, followed by an inverse Fourier-Laplace transform involving residue theorem and convolutional integral. For the unconfined single-porosity aquifer case, the exact time-domain solution is obtained using the residue theorem; for the unconfined double-porosity aquifer case, the time-domain head is calculated using the de Hoog inverse Laplace algorithm. The presented solution can be used to estimate the hydraulic parameters of 1) groundwater head variation of a river basin aquifer subjected to general lateral head variation and recharge; 2) groundwater head variation in a double-porosity elongated fractured anticline; 3) groundwater depletion of an elongated fractured anticline subjected to recharge due to rainfall or snowmelt to its adjacent alluvial aquifer. In addition, the presented solution can be utilized to optimize the irrigation pattern in a cropland between two trench drains to control the groundwater mound. Analytical solutions of groundwater dynamics in an elongated aquifer subjected to general time-dependent recharge are presented. The lateral boundaries are specified heads with the head variations governed by general time-dependent functions. General recharge function was not considered in previous works of this kind. Both single and double-porosity aquifers are considered. The solution is obtained using Fourier sine and Laplace transformations, followed by an inverse Fourier-Laplace transform involving residue theorem and convolutional integral. For the unconfined single-porosity aquifer case, the exact time-domain solution is obtained using the residue theorem; for the unconfined double-porosity aquifer case, the time-domain head is calculated using the de Hoog inverse Laplace algorithm. The presented solution can be used to estimate the hydraulic parameters of 1) groundwater head variation of a river basin aquifer subjected to general lateral head variation and recharge; 2) groundwater head variation in a double-porosity elongated fractured anticline; 3) groundwater depletion of an elongated fractured anticline subjected to recharge due to rainfall or snowmelt to its adjacent alluvial aquifer. In addition, the presented solution can be utilized to optimize the irrigation pattern in a cropland between two trench drains to control the groundwater mound. |
| Author | Sedghi, Mohammad M. Zhan, Hongbin |
| Author_xml | – sequence: 1 givenname: Mohammad M. surname: Sedghi fullname: Sedghi, Mohammad M. email: m.sedghi@pnu.ac.ir organization: Department of Geology, Payame Noor University, Tehran 19395-3697, Iran – sequence: 2 givenname: Hongbin orcidid: 0000-0003-2060-4904 surname: Zhan fullname: Zhan, Hongbin email: zhan@geos.tamu.edu organization: Department of Geology and Geophysics, Texas A&M University, College Station, TX 77845, USA |
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| Snippet | •Residue theorem and convolutional integral are used to obtain solutions.•The solution is applicable to many river-aquifer systems.•Effects of stream stage... Analytical solutions of groundwater dynamics in an elongated aquifer subjected to general time-dependent recharge are presented. The lateral boundaries are... |
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| SubjectTerms | algorithms alluvial aquifer Analytical solution Anticline reservoir cropland groundwater groundwater flow irrigation rain Recharge River basin aquifer River level fluctuations snowmelt streams water shortages watersheds |
| Title | Groundwater dynamics due to general stream fluctuations in an unconfined single or dual-porosity aquifer subjected to general areal recharge |
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