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Drainage engineering

Agricultural Engineering (B.E./B.Tech) · Soil and water · free study notes for exams, placements and interviews

In short

Drainage engineering is the design and management of systems that remove excess water from the land surface and from the crop root zone, and that carry away the salts dissolved in that water. In India, canal irrigation without drainage has waterlogged and salinised large areas of the Indo-Gangetic plain, Punjab, Haryana, Rajasthan's Chambal and Indira Gandhi Nahar command, and the deltas of Andhra Pradesh and Tamil Nadu, so drainage is now treated as an inseparable half of irrigation. It is examined in GATE Agricultural Engineering (Soil and Water Conservation Engineering section), Civil Engineering irrigation papers, and in ICAR/ASRB JRF-SRF and state agricultural-engineering service exams. Employers who ask about it include CADA and state irrigation/water-resources departments, WAPCOS, NABARD-funded command-area projects, ICAR institutes (ICAR-CSSRI Karnal, ICAR-IISWC Dehradun), and pipe and geotextile manufacturers.

Explained

Why drainage is needed: waterlogging and salinity

Surface drainage

Subsurface (sub-surface) drainage

Drainage hydraulics and design theory

Construction, materials and Indian standards/practice

Drainage in special situations

Key points

Formulas and examples

Darcy's law: q = −K (dh/dl) · A — q = discharge (m³/day), K = hydraulic conductivity (m/day), dh/dl = hydraulic gradient (dimensionless), A = cross-sectional area (m²).
Donnan (steady state, drains on the barrier): S² = 4K (b² − a²) / q — S = drain spacing (m), K = m/day, b = height of water table above barrier at midpoint (m), a = height of water in drain above barrier (m), q = drainage coefficient (m/day).
Ellipse (Hooghoudt form for drains above the impermeable layer, radial flow neglected): S² = 4K h (2D + h) / q — h = height of water table above drain level at midpoint (m), D = depth of permeable layer below drain level (m).
Hooghoudt (with equivalent depth): S² = (8 K₂ d h + 4 K₁ h²) / q — K₂ = conductivity below drain level (m/day), K₁ = conductivity above drain level (m/day), d = Hooghoudt equivalent depth (m), h = midpoint water-table height above drain (m). For a homogeneous soil K₁ = K₂ = K.
Equivalent depth (approximate, for D ≤ S/4): d ≈ D / [1 + (8D)/(πS) · ln(D/u)] — u = wetted perimeter of the drain (m) ≈ π r for a pipe of radius r flowing half full. Standard practice is to read d from Hooghoudt's tables; the equation is iterative because d depends on S.
Glover-Dumm (transient): S² = π² K d t / [f · ln(1.16 h₀/h_t)] — t = time (days), f = drainable porosity (fraction), h₀ = initial and h_t = final midpoint water-table height above drain level (m). Different textbooks write the leading constant differently (π²Kd/μ form); state the version used.
Manning's equation for open drains: V = (1/n) R2/3 S₀1/2, Q = A·V — V = velocity (m/s), n = roughness (0.025-0.040 for earthen farm drains), R = A/P hydraulic radius (m), S₀ = bed slope (m/m), Q = m³/s, A = flow area (m²).
Drainage coefficient: DC (mm/day) = Q (m³/day) × 1000 / Area (m²); design discharge of a lateral Q = DC × area served.
Leaching requirement: LR = EC_iw / (5·EC_e − EC_iw) (Rhoades), or LR = EC_iw / EC_dw — EC_iw = EC of irrigation water (dS/m), EC_e = target saturation-extract EC of the root zone (dS/m), EC_dw = EC of the drainage water (dS/m). Depth of water needed: D_iw = D_cw / (1 − LR).
Auger-hole method: K = C · (Δy/Δt) — C = a factor from standard charts depending on hole radius, depth of hole below water table and depth to the barrier; Δy/Δt = rate of rise of water in the hole (m/s or cm/s), K in the same length-time units.

Example 1 - Ellipse equation spacing. Drains are laid on top of the impermeable layer. K = 1.2 m/day, allowable midpoint water-table height above drain level h = 0.5 m, drainage coefficient q = 3 mm/day = 0.003 m/day, depth of permeable layer below drain level D = 0 (drains on the barrier).

Example 2 - Hooghoudt with equivalent depth. Homogeneous soil, K = 1.2 m/day, h = 0.5 m, q = 0.003 m/day, depth to barrier below drains D = 2 m, and from Hooghoudt's tables the equivalent depth for this geometry is d = 1.6 m.

Example 3 - Transient (Glover-Dumm) design in an irrigated arid command. Requirement: after an irrigation the water table must fall from h₀ = 0.8 m to h_t = 0.3 m above drain level in t = 3 days. K = 0.8 m/day, d = 2.0 m, drainable porosity f = 0.05.

Example 4 - Lateral discharge, pipe size check and collector load. A field of 10 ha is drained by laterals at 50 m spacing, 200 m long, with DC = 2 mm/day.

Example 5 - Leaching requirement and extra water depth. Irrigation water EC_iw = 1.5 dS/m; the crop (wheat) tolerates a root-zone saturation-extract EC_e of 6 dS/m; consumptive use for the season D_cw = 400 mm.

FeatureSurface drainageSubsurface pipe drainageVertical (tube-well) drainageMole drainage
RemovesPonded surface waterGroundwater + saltsRegional groundwaterPerched water in clay
Best soilHeavy, low-KMedium to high KPermeable aquifer belowStable clay >35% clay
Typical costLowHigh (capital-intensive)Medium (plus pumping)Very low
Salt reclamationNoYesYes, if water usableLimited
Land loss5-10%NilNegligibleNil
Life / O&MNeeds regular desilting20-30 years, flushingPump O&M, energy cost2-5 years, re-pull
Steady stateTransient (unsteady) state
Recharge = discharge, fixed water-table heightWater table falls with time after recharge
Donnan, Ellipse, HooghoudtGlover-Dumm, Kraijenhoff van de Leur
Inputs: K, D, h, qInputs: K, d, f, h₀, h_t, t
Suits humid areas, continuous rechargeSuits irrigated arid areas, intermittent irrigation
Wider spacing for the same soilCloser spacing (more demanding)

Where it is used

Interview questions

Common mistakes

Related topics

Soil and water conservation engineering · Irrigation systems: drip and sprinkler · Watershed management · Soil mechanics and seepage (Darcy's law, flow nets) · Groundwater hydrology and well hydraulics · Salt-affected soil reclamation and saline-water management

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