Rigid-Wall Constant-Head Soil Permeameter
Holds 7.5 cm diameter soil core with porous stone plates and adjustable overflow weir.
Determine the saturated hydraulic conductivity (K_sat) of agricultural soil cores using a constant-head permeameter and verify Darcy's linear filtration law. Explore interactive farm machinery simulation, irrigation hydraulics, and agricultural engineering telemetry.
Ready to sample with Gradient i = 1.3 m/m.
Adjust Gradient i, then execute agricultural trial.
Agricultural engineering telemetry and biosystems states are evaluated rigorously using 64-bit IEEE 754 precision. Residuals reflect ordinary least-squares regression across successive observations. Continuous data structures support high-fidelity agricultural and environmental modeling.
Rigid-wall cells do not permit confining radial stress, making them susceptible to edge effects in swelling clay soils. Evaluated using undisturbed sandy loam soil core (diameter 7.5 cm, length 10.0 cm, dry bulk density 1.45 g/cm³) using de-aired water at 20°C.
Holds 7.5 cm diameter soil core with porous stone plates and adjustable overflow weir.
Supplies de-aired water at precisely regulated upstream hydraulic head elevation.
Measures upstream and downstream pressure heads with 1.0 mm water column precision.
Collects percolated water over measured time intervals with 0.5 mL accuracy.
Removes dissolved gases from permeate water to prevent entrapped air bubbles in soil pores.
Weighs collected effluent to verify volumetric discharge gravimetrically.
Determine the saturated hydraulic conductivity (K_sat) of agricultural soil cores using a constant-head permeameter and verify Darcy's linear filtration law. Standardized parameter settings: 0.5, 0.9, 1.3, 1.7, 2.1, 2.5 m/m.
Trim the ends of the undisturbed soil core flush with the sample cylinder. Place the core in a vacuum saturator and slowly saturate from the bottom upward with de-aired water over 24 hours to eliminate entrapped air.
Assemble the saturated core into the permeameter cell between fine mesh screens and saturated porous stones, tightening tie rods to seal against side-wall bypass leakage.
Connect the constant-head reservoir to establish an initial hydraulic head loss ΔH = 5.0 cm across the 10.0 cm core (gradient i = 0.50 m/m).
Allow water to flow until effluent discharge reaches steady state, then collect water in a graduated cylinder over exactly 5.0 minutes, logging collected volume Q.
Increment hydraulic head gradient in four stages up to i = 2.5 m/m (ΔH = 9.0, 13.0, 17.0, 21.0, 25.0 cm), collecting timed effluent for each gradient.
Calculate Darcy velocity v = Q / (A·Δt) (cm/min), plot v against hydraulic gradient i, and perform linear regression through the origin to determine K_sat.
Points are your recorded observations. The solid regression line validates Saturated Hydraulic Conductivity mathematical scaling.
| # | Hydraulic Head Gradient i = ΔH / L (m/m) | Darcy Discharge Velocity v (cm/min) | Hydraulic gradient i = ΔH / L (m/m) | Darcy velocity v (cm/min) | Remove |
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