2019
DOI: 10.3390/geosciences9050223
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Groundwater Level Change Management on Control of Land Subsidence Supported by Borehole Extensometer Compaction Measurements in the Houston-Galveston Region, Texas

Abstract: As much as 3.05 m of land subsidence was observed in 1979 in the Houston-Galveston region as a result primarily of inelastic compaction of aquitards in the Chicot and Evangeline aquifers between 1937 and 1979. The preconsolidation pressure heads for aquitards within these two aquifers were continuously updated in response to lowering groundwater levels, which in turn was caused by continuously increasing groundwater withdrawal rates from 0.57 to 4.28 million m3/day. This land subsidence occurred without any ma… Show more

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Cited by 18 publications
(9 citation statements)
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“…The ASLR 7,13,14 is equivalent to eustatic sea level rise (SLR) 15,16 or global-mean geocentric SLR 2 and attributed to global warming. In this paper it is assumed that LS 7,13,14,17 includes two components LS BR and LS nBR , where LS BR is subsidence contributed from bedrock systems or non-compacting strata owing to tectonic subsidence (TS) [18][19][20] and creep of bedrock systems (SC BR ) 21 ; and LS nBR is subsidence contributed from the compaction of susceptible (compressible, non-bedrock) aquifer systems owing to primary compaction (SPC) caused by subsurface fluid withdrawal [22][23][24][25][26][27] and creep of these aquifer systems (SC nBR ) [28][29][30] . Thus, RSLR = ASLR + LS, where LS = LS BR + LS nBR ; LS BR = TS + SC BR ; and LS nBR = SPC + SC nBR (see Table 1).…”
mentioning
confidence: 99%
“…The ASLR 7,13,14 is equivalent to eustatic sea level rise (SLR) 15,16 or global-mean geocentric SLR 2 and attributed to global warming. In this paper it is assumed that LS 7,13,14,17 includes two components LS BR and LS nBR , where LS BR is subsidence contributed from bedrock systems or non-compacting strata owing to tectonic subsidence (TS) [18][19][20] and creep of bedrock systems (SC BR ) 21 ; and LS nBR is subsidence contributed from the compaction of susceptible (compressible, non-bedrock) aquifer systems owing to primary compaction (SPC) caused by subsurface fluid withdrawal [22][23][24][25][26][27] and creep of these aquifer systems (SC nBR ) [28][29][30] . Thus, RSLR = ASLR + LS, where LS = LS BR + LS nBR ; LS BR = TS + SC BR ; and LS nBR = SPC + SC nBR (see Table 1).…”
mentioning
confidence: 99%
“…In other words, the changing value ofṡ s over the t period is negligible and can be ignored. This negligibly variable rate is called a pseudo-constant rate of secondary consolidation (Liu et al, 2019). For example, if a period ( t) is considered to be 10 years, 990,1990, and 9990 years are needed for specified subsidence rate decrease percentages of 1.0 %, 0.5 %, and 0.1 %, respectively.…”
Section: Methodsmentioning
confidence: 99%
“…Equation (4) (Liu et al, 2019) is employed to analyze extensometer-measured compaction rate for the three components in response to groundwater level changes in aquifers. Three distinct compaction characteristics for the three components must be correctly applied in this analysis: inelastic compaction rateṡ p−v(t) is 10 to over 100 times larger than elastic compaction rateṡ p−e(t) when groundwater levels are lower than preconsolidation pressure head (Epstein, 1987;Hanson, 1989;Helm, 1978;Liu and Helm, 2008;Sneed and Galloway, 2000); elastic compaction rateṡ p−e(t) can be negative (land rebounding) while inelastic compaction rateṡ p−v(t) decreases rapidly but is never negative when groundwater is recovering; and secondary compaction rateṡ s(t) does not change in response to changes in groundwater levels.…”
Section: Methodsmentioning
confidence: 99%
See 1 more Smart Citation
“…The subscript st denotes steady state condition. Equation (5) implies that at each spatial location in the aquifer system, aquifer sedimentary materials move with the velocity equal to the difference between specific discharges of steady flow and transient flow at time, t, in that location. The concept of the potential function for irrotational incompressible bulk flow can be utilized to express Equation (5) in the form of a hydraulic head, as follows [28]:…”
Section: Aquifer Movementmentioning
confidence: 99%