MODULE 4 Flashcards
groundwater table
surface at which pore pressure, u, is zero
phreatic surface
another name for the surface along which pore pressure is zero (term commonly used when analysing 2-D ground water flow using flownets)
phreatic zone
zone of soil below groundwater table in which the soil is fully saturated and the pore pressures positive
capillary zone
depending on soil grain size distribution, there may be a capillary zone of fully saturated soil above the groundwater table in which the pore pressure is negative.
unsaturated zone
zone of partially saturated soil (above capillary zone) in which voids are filled with both air and water
aquifer
stratum that can transmit large quantities of groundwater (typically gravels and sands or fractured rock)
aquiclude
a stratum that is virtually impermeable (typically clays and very fine silts)
aquitard
stratum that is somewhat impermeable and delays water seepage (typically sandy silts or similar)
unconfined aquifer
water-bearing stratum with an impermeable bottom flow boundary but upper flow boundary is free to reach its own level
- water flows with ease => if more water arrives groundwater table rises accordingly
confined aquifer
both upper and lower boundaries are impermeable, but water flows with ease through the aquifer
- artesian then water would overflow in a well from ground level due to high pore pressure
- sub artesian then piezometric level is below ground level
total head key concept
it is a difference in TOTAL HEAD that causes water to flow from one location to another, not a difference in pore pressure
total head
h(tot) = h + z
- z measured from arbitrary datum
soil permeability
k = K * γ(f) / n(f)
- K is intrinsic permeability of soil alone (m^2)
- γ(f) is unit weight of fluid or permeant (kN/m^2)
- n(f) is dynamic viscosity of fluid or permeant (kNs/m^2)
permeability factors
permeability depends on both soil matrix or structure (via intrinsic permeability K) and fluid properties (via γ(f) and n(f))
true seepage velocity
v(true) = v(D) / n = V(d) * (1 + e) / e