SOIL222: Module 5. - Lecture 6: Infiltration and Water Movement

Describe the processes of infiltration and redistribution of soil water, and the soil properties that influence them.
  • Infiltration: Process of water entering the soil surface.

  • Percolation: Movement of water through the soil profile.

  • Water levels change continuously due to: drainage, evaporation, and plant uptake.

  • Water moves through soil in liquid or vapor phases.

  • Soil Properties Influencing Movement (Hydraulic Conductivity based):

    • Affected by: water content, pore size distribution, and continuity of pores.

    • Conductivity categorized by soil texture:

      • Poor (fine texture): < 10^{-7} ext{ m/sec}

      • Medium (aggregated): 107extto104extm/sec10^{-7} ext{ to } 10^{-4} ext{ m/sec}

      • High (coarse texture): > 10^{-4} ext{ m/sec}

Explain Darcy's law and the concept of hydraulic conductivity
  • Darcy's Law: Describes water movement from high potential to low potential: q=racQA=k×racF<em>2F</em>1l12q = rac{Q}{A} = k \times rac{F<em>{2} - F</em>{1}}{l_{12}}

    • Flux (q): Volume per unit time per unit area.

  • Hydraulic Conductivity (k):

    • Represents the ease with which water moves through soil.

    • Affected by: water content, pore size distribution, and continuity of pores.

    • Categorized by soil texture:

      • Poor (fine texture): < 10^{-7} ext{ m/sec}

      • Medium (aggregated): 107extto104extm/sec10^{-7} ext{ to } 10^{-4} ext{ m/sec}

      • High (coarse texture): > 10^{-4} ext{ m/sec}

Calculate the direction of water flow in soil from soil water potentials.
  • Water flows from areas of high potential to low potential (less negative).

  • Water movement is primarily influenced by matric and gravitational potentials, determining the hydraulic potential.

  • Types of Potential Energies:

    • Matric Potential (Φ m): Energy required to overcome absorption and capillarity forces in soil.

    • Osmotic Potential (Φ o): Energy needed to balance solute concentrations.

    • Gravitational Potential (Φ g): Energy stored due to water's elevation above a reference point.

    • Total Soil Water Potential (Φ T): extΦ<em>T=extΦ</em>m+extΦ<em>o+extΦ</em>gext{Φ}<em>{T} = ext{Φ}</em>{m} + ext{Φ}<em>{o} + ext{Φ}</em>{g}

    • Hydraulic Potential (Φ H): extΦ<em>H=extΦ</em>m+extΦgext{Φ}<em>{H} = ext{Φ}</em>{m} + ext{Φ}_{g}

    • Water Potential (Φ w): extΦ<em>w=extΦ</em>o+extΦgext{Φ}<em>{w} = ext{Φ}</em>{o} + ext{Φ}_{g}

Calculate soil water flow rate from Darcy's Law.
  • Darcy's Law Formula: The flow rate (flux, qq) can be calculated using: q=racQA=k×racF<em>2F</em>1l12q = rac{Q}{A} = k \times rac{F<em>{2} - F</em>{1}}{l_{12}}

    • Where QQ is the volume of water, AA is the cross-sectional area, kk is the hydraulic conductivity, (F<em>2F</em>1)(F<em>{2} - F</em>{1}) is the potential difference, and l12l_{12} is the distance over which the potential difference occurs.

    • Flux (q): Represents the volume of water passing through a unit area per unit time.

  • Application: Calculations involve using given matric potential data to determine water flow rates between soil depths, such as between soil depths A and B.