Earth dam seepage
Water always seeps through and under an embankment dam. The aim is not to stop seepage entirely but to control it: keep the quantity acceptable, keep the line of saturation away from the downstream slope, and make sure that where seepage emerges it cannot carry soil particles with it. Uncontrolled seepage causing internal erosion, or piping, is one of the main causes of embankment dam failures.
The top flow line through the dam is the phreatic line. Above it the soil is partly saturated; below it, pore pressures act. For a homogeneous dam on an impervious foundation with a horizontal drain at the toe, Casagrande showed that the phreatic line is close to a parabola, Kozeny's basic parabola, with its focus at the upstream end of the drain, corrected near the upstream face. The seepage quantity per metre run follows directly from the parabola.
Zoned dams control seepage better. A low-permeability clay core cuts the flow; filters of graded sand and gravel downstream of the core stop core particles moving while letting water pass; chimney and blanket drains collect the water and keep the downstream shell dry, which improves slope stability. Under the dam, cut-off trenches, grout curtains, upstream blankets and relief wells control foundation seepage.
Flow nets give pore pressures and exit gradients for analysis. In operation, seepage is measured with weirs and piezometers; rising flow, muddy water or wet patches on the downstream slope demand immediate investigation.
Design filters by grading rules against the soil they protect, and keep them clean during construction.
Kozeny parabola (horizontal filter): y₀ = √(h² + d²) − dSeepage per metre run: q = k y₀Casagrande starting point: on the water surface, 0.3 × the horizontal projection of the wetted upstream face from its toe
Letting the phreatic line exit on the downstream slope instead of into a filter or drain.
Problem. A homogeneous earth dam with a horizontal toe filter holds 20 m of water. The horizontal distance from the corrected starting point of the phreatic line to the start of the filter is 60 m. Soil k = 1 × 10⁻⁷ m/s. Find the seepage per metre run and for a 300 m long dam.
- y₀ = √(20² + 60²) − 60 = √4 000 − 60 = 63.25 − 60 = 3.25 m.
- q = k y₀ = 1 × 10⁻⁷ × 3.25 = 3.25 × 10⁻⁷ m³/s per metre.
- Per day: 3.25 × 10⁻⁷ × 86 400 = 0.028 m³/day per metre.
- For 300 m: about 8.4 m³/day.
Answer. About 0.028 m³ per day per metre; about 8.4 m³ per day for the dam
Quick quiz
1What is the phreatic line?
The top flow line of seepage through the dam.
2What does a filter do?
Lets water pass while stopping soil particles from moving.
3Name one sign of dangerous seepage.
Muddy seepage water, rising flow or wet patches on the downstream slope.
- IS 8826 (India): Design of large earth and rockfill dams: guidelines.
- EN 1997 (Eurocode 7) (Europe): Geotechnical design.
Cited by number and clause only. We do not reproduce clause text, tables or figures (BIS Act 2016, s.10(5) and s.11). Check the current edition and amendments before use.
References and further reading
Standard texts, listed in no order of merit. We do not copy text, figures, tables or solved problems from any book; our explanations and examples are original.
- P. Novak, A. I. B. Moffat, C. Nalluri, R. Narayanan, Hydraulic Structures, CRC Press, latest edition.
- U.S. Bureau of Reclamation, Design of Small Dams, USBR (official publication), 3rd edition, 1987.
- S. K. Garg, Irrigation Engineering and Hydraulic Structures, Khanna Publishers, latest edition.
Free and official sources
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