Hydrogeology

Groundwater

The critical role of subsurface water in geotechnical and environmental engineering.
Hydrogeology is the study of the distribution and movement of groundwater in the soil and rocks of the Earth's crust. It is a critical aspect of civil engineering, as groundwater profoundly affects soil strength, excavation stability, settlement, and the transport of subsurface contaminants.

The Hydrologic Cycle

The continuous movement of water on, above, and below the surface of the Earth. While civil engineers deal with all aspects, hydrogeology focuses primarily on the subsurface components.

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Aquifers

Geological formations capable of storing and yielding water.

Aquifer

Aquifers are classified based on their boundary conditions:

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Other important hydrogeological units include:

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Storage Properties

Not all the water present in an aquifer can actually be extracted by pumping.

Porosity (n)

The total percentage of a rock or soil's volume that consists of void space (pores, fractures). It represents the maximum total water storage capacity.

Specific Yield (Sy)

The percentage of the total rock/soil volume that will drain freely under the influence of gravity. This represents the actual extractable, usable water in an unconfined aquifer.

Specific Retention (Sr)

The percentage of water retained in the pore spaces as a thin film clinging to soil particle surfaces against the pull of gravity, due to capillary forces and surface tension.

The Clay Paradox

Note that the total porosity is the sum of yield and retention: n=Sy+Srn = S_y + S_r. Fine-grained soils like clays often have extremely high porosity (nn) but also very high specific retention (SrS_r) because of their massive internal surface area. Therefore, their specific yield (SyS_y) is near zero—they hold a lot of water but won't easily release it to a well.

Groundwater Movement

The physical laws governing flow through porous media.

Darcy's Law

Darcy's Law Experiment

Q = 0.5000 cm³/s
h₁
h₂
Hydraulic Head (h₁)80 cm
Hydraulic Head (h₂)30 cm
Permeability (K)50 x10⁻³ cm/s
Soil Length (L)100 cm
Hydraulic Gradient (i)0.500
The fundamental equation governing laminar groundwater flow through porous media was derived empirically by Henry Darcy in 1856. It states that the flow rate is directly proportional to the hydraulic gradient and the intrinsic permeability of the medium.
Q=KiA Q = -K \cdot i \cdot A
Where:

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Limitations of Darcy's Law

Darcy's Law is only valid for laminar flow (Reynolds number Re<1Re \lt 1 to 1010). In very coarse gravels, open karst conduits, or heavily pumped wells, the flow velocity can become turbulent. When flow is turbulent, Darcy's linear relationship breaks down, and actual flow rates will be significantly less than predicted by the equation.

Hydraulic Gradient (ii)

The driving force for all groundwater flow is the difference in total hydraulic head (hh) over a given distance (LL).
i=h1h2L i = \frac{h_1 - h_2}{L}
Where hh is the total hydraulic head (elevation head + pressure head). Water always flows from areas of high total head to areas of low total head, regardless of elevation alone.

Transmissivity (TT)

For aquifer evaluation, engineers often use Transmissivity, which represents the rate at which water is transmitted through a unit width of an aquifer under a unit hydraulic gradient. It combines the material property (KK) with the physical aquifer thickness (bb).
T=Kb T = K \cdot b
Where:

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Flow Nets

A graphical method for solving two-dimensional groundwater flow problems.

Flow Net

Engineers construct flow nets to estimate seepage quantities under dams, determine uplift pressures on foundation slabs, and analyze steady-state groundwater flow patterns.
q=KHNfNd q = K \cdot H \cdot \frac{N_f}{N_d}
Where:

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Permeability Testing

Engineers must accurately determine Hydraulic Conductivity (KK) and Transmissivity (TT) for design:

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Well Hydraulics

The localized drop in the water table caused by well pumping.

The Cone of Depression

Cone of Depression Simulator

Higher pumping creates deeper drawdown.

High transmissivity (like gravel) yields a wide, shallow cone. Low transmissivity (fine sand) yields a deep, narrow cone.

Ground SurfaceStatic Water TableWELLDrawdown (s)
When a well is pumped, water is removed from the aquifer faster than it can naturally flow in from surrounding areas. This causes the water table (or potentiometric surface) to drop locally around the well, creating a shape known as a Cone of Depression.

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Steady vs. Unsteady Flow

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Groundwater Quality

Protecting subsurface water resources from contamination.
Major contamination sources threatening groundwater supplies include:

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Key Takeaways
  • Aquifers (e.g., Sand, Gravel) are highly permeable units that store and readily transmit usable water; Aquitards (e.g., Clay) severely impede flow.
  • Confined Aquifers are bounded by impermeable layers and are pressurized; Unconfined Aquifers are open to the surface and possess a free water table.
  • Specific Yield (SyS_y) determines how much water an unconfined aquifer can actually provide to a well.
  • Darcy's Law (Q=KiAQ = -K \cdot i \cdot A) is the fundamental equation governing all laminar groundwater flow, but breaks down in turbulent conditions.
  • Flow Nets are graphical tools used to estimate total seepage beneath dams and calculate uplift pressures.
  • Transmissivity (TT) accounts for both the permeability and total thickness of an aquifer.
  • Pumping a well inevitably creates a Cone of Depression, locally lowering the surrounding water table.
  • Contamination (from Nitrates, heavy metals, solvents) and Saltwater Intrusion represent the most critical, long-term threats to municipal groundwater resources.