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Characterization of Soil Moisture Status. and the Movement of Water in Soils. Example:. Gravimetric water content:. You collect a 200 cm 3 soil sample. Its moist weight is 150 g. After drying, the dry weight is 100 g. Moist weight – Dry weight. Water weight. =. Dry weight. Dry weight. - PowerPoint PPT Presentation
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Characterization of Soil Moisture Statusand the Movement of Water in Soils
Example:
You collect a 200 cm3 soil sample. Its moist weight is150 g. After drying, the dry weight is 100 g.
Gravimetric water content:
Moist weight – Dry weight
Dry weight=
Water weight
Dry weight
150 g - 100g 100g
= 50 g = 0.5 or 50%100g
Example:
You collect a 200 cm3 soil sample. Its moist weight is150 g. After drying the dry weight is 100 g.
Volumetric water content:
150 g - 100g 200 cm3 = = 50 cm3 water = 0.25 or 25%
200 cm3 soil
Volume Water
Volume SoilDensity of water
1 g/cm3
50 g200 cm3
Energy-Based
Characterizing Soil Moisture Status
Relating water content and matric potential (suction)
Characterizing Soil WaterCharacterizing Soil Water
Suction applied in discrete increments.
Water RemainingIn soil
Suction applied (cm)0 10,000
One soil
saturated
*
Soil Core
Moisture Release Curve
Texture, DensityTexture, Density
Water RemainingIn soil
Suction applied (cm)0 10,000
saturated
*A
B
Two Soils
coarser
finer
Pore Size Distribution
Water RemainingIn soil
Suction applied (cm) 10,000
saturated
*
SoilWaterContent
Suction applied (cm)
0 -15,000saturation -330F.C.
Soil Water Energy
PWP
Saturation: Water content of soil when all pores are filled Suction equivalent: 0 cm water
Field Capacity: Water content after drainage from saturation by gravity Suction equivalent: - 330 cm water
Permanent: Water can no longer be accessed by plantsWilting point Suction equivalent: - 15,000 cm water
Plant available
Hydraulic ConductivityHydraulic Conductivity
Strongly responsible for water distributionwithin the soil volume.
Determines the rate of water movement in soil.
TextureDensity
StructureWater content
The ease with which water moves through soils
TextureDensity
StructureWater content
Texture – small particles = small pores = poor conductivity
Density – high density suggests low porosity and small pores
Structure – inter-aggregate macropores improve conductivity
Water content – water leaves large pores first. At lower water contents, smaller pores conduct water, reducing conductivity. Maximum conductivity is under saturated conditions.
Coarseuncompacted
Finecompacted
Hydraulic ConductivityHydraulic Conductivity
Clay
SandHigh conductivity
low conductivity
Ponded Water
h
L
A
Flow Volume
Volume time
h * AL
SoIL
WATER
Measuring Saturated Hydraulic Measuring Saturated Hydraulic ConductivityConductivity
Volume time
h * A L
Volume time
= K h * A L
A
soil
h
L Vwater
AK = V * L h * A * t
Approximate Ksat and UsesApproximate Ksat and Uses
Ksat (cm/h)Ksat (cm/h) CommentsComments
3636 Beach sand/Golf Course GreensBeach sand/Golf Course Greens
1818 Very sandy soils, cannot filter Very sandy soils, cannot filter pollutantspollutants
1.81.8 Suitable for most agricultural, Suitable for most agricultural, recreational, and urban usesrecreational, and urban uses
0.180.18 Clayey, Too slow for most usesClayey, Too slow for most uses
<3.6 x 10<3.6 x 10-5-5 Extremely slow; good if Extremely slow; good if compacted material is neededcompacted material is needed
Saturated hydraulic conductivity
Determining Saturated FlowUsing Ksat and the Gradient
Difference in total potential between points Distance between the points
Gradient =
Determining Saturated Flow
Darcy’s Equation
Volume flowArea * time
= Q
A
= Ksat * gradient
Reference levelΨg = 0
Height (cm)
50
20
a
b10
ΨTa = -20 cm
ΨTb =-100 cm
Difference in total potential = 80 cm = 2 Distance between the points 40 cm=
Gradient
Difference in potential energy = -20 cm – (-100 cm) = 80 cm
Gradient =
Distance between points A and B = 40 cm
Darcy’s Equation
Volume flowArea * time
= Q = Ksat * gradient
(Q) = 5 cm/hr * 2
= 10 cm/hr
Difference in total potential = 80 cm = 2 Distance between the points 40 cm=Gradient =
If Ksat = 5 cm/hr, calculate Q
Distance (cm)0
Height (cm)
50
20
a b
10
Difference in total potential -100 - (-200) = 100 cm = 5 Distance between the points 20 cm 20 cm=
5 25
Ψma = -100 cm
Ψga = 0 cm
Ψmb = -200 cm
Ψgb = 0 cmRef.
If Ksat = 5 cm/hr, then the flow (Q) = 5 cm/hr * 5 = 25 cm/hr