Aeolian Processes and Landforms Flashcards
Bagnold
- Military, British soldiers of the long range desert group, WWII
- Developed ‘Physics of blown sand and desert dunes’ 1941
- Studied how sand moved so vehicles could be driven on dunes
What is required in any one area for wind to be an effective geomorphic agent?
- Competent winds strong and steady (>6m/s or 22km/hr)
- Abundant sand-sized or finer seds
- Low moisture (<5 percent)
- Sparse vegetation and few wind breaks
Supply-limiting factors
- Quantity, Size, Availability (e.g. dryness) of fine sediment
Transport-limiting factors
- Vegetation cover, Lag deposits, Topographic effects, Sand fences
What environments can Aeolian action be a geomorphic agent?
- Not limited to desert
- Found in fluvial, glacial, and coastal sediments
- Beaches, outwash valleys (delta’s and glacial, braided streams, exposed topsoil (erosion, agriculture), recently burned areas, mine tailings
- Also agricultural (Dirty ‘30’s blew away fertile top soil due to not enough vegetation cover)
- Also cold, dry, low vegetation polar areas
2 main types of eolian sediment
- Silt dominated, loess
- Sand dominated, sand plains/dune fields
True or false: Aeolian sediments are extremely well sorted, and well organized packages?
- True
Global loess deposits
- Often associated w/ ice sheets that produce large quantities of source material (rock flour)
Loess
- Homogeneous, very well-sorted, silt-dominated sediment
- Deposited from suspension
Yukon Loess
- Primarily generated during glacials/deglacials when bare seds exposed (e.g. large braided glaciofluvial floodplains)
- Transported/deposited large distances, primarily in unglaciated terrain
- Loess in Dawson Range originated in vast braid-plains of White and Donjek rivers
- Loess thickness decreases northward b/c southerly winds off the St. Elias ice sheets dominated
Loess stratigraphy provides excellent stratigraphic records b/c:
- Largely depositional, erosional unconformities uncommon
- Incorporates paleo-envr material (fossils, paleosols, early human sites), fossils frozen in Berringia provide recoverable DNA
- Numerous chronostratigraphic markers (Volcanic ash, paleomag)
Where are the best loess stratigraphy records in Canada?
- Beringia, Unglaciated parts of Yukon and Alaska
- Prominent researchers Duane Froese, John Westgate, G. Zazula
Why does loess readily form and become mobile after glaciers retreat?
- No vegetation on exposed sediments to hold it in place
- Leads to loess
Aeolian Sed Transport (Graph of V in cm/sec vs. Grain diameter in mm)
- 2 curves on graph, fluid and impact
- Fluid shows higher velocities needed to entrain stationary small grains, once moving they impact stationary grains and entrain those on the impact curve
- Wind velocity must exceed resisting forces (grain size, except for small grains where cohesion and low surface roughness dominate like Hjulstrom curve)
- Winds move sand-sized grains and finer but also gravels at higher velocities
- Once moving, grains impact the stationary grains on the bed surface
- Entrains impacted grains at lower velocities (Impact threshold curve)
What does sediment transport depend on?
- Frequency, magnitude, and duration of the wind
On the aeolian sediment transport graph, why is the velocity so high to entrain small grains on the fluid curve?
- Small grains (< 0.1mm) exhibit cohesion and low surface roughness (like hjulstrom curve)
- Fluid in seds exhibits more cohesion in small grains?
Wind shear
- Wind is viscous (Newtonian) fluid (like water)
- Exerts shear stress on the bed
- Which imparts frictional drag on the flow
Boundary layer
- Zone of flow affected by frictional resistance
- Thickens w/ increased turbulence
Drag and the boundary layer theory
- Drag decreases w/ height above bed (where u=0)
- Until drag=0 which is free-stream velocity (Umax or Uinfinity)
- Drag affects shape of velocity profile
Boundary layer and velocity profile: The profile response is a function of?
- Fluid speed, u
- Fluid density, rho
- Fluid viscosity, mu
- Surface roughness
Boundary layer and wind shear: Flow imparts what on the surface? Via?
Imparts shear stress on sediment particles via momentum transfer
- Newton’s law of viscosity which states that shear stress is proportional to velocity gradient w/ height above the surface (stress is approx. du/dy, derivative of fluid speed over height)
- Shape of profile describes momentum transfer and surface sheer stress exerted by air flow and sediment transport
Shape of velocity profile describes?
- Shape of profile describes momentum transfer and surface sheer stress exerted by air flow and sediment transport
Shear stress drives?
- Sediment transport, but can’t be measured directly
- Therefore shear velocity, mu* is used
- Derived from slope of velocity profile
Shear velocity and shear stress at the bed can be described by what eqn?
Shear stress at the bed, t0 = [rho (density) x mu* (shear velocity)]^2
- Shear velocity also proportional to sediment flux a the surface, qs (qs proportional to mu*^3
What does Boundary layer theory and wind shear mean?
- Shear stress occurs on all surfaces and is subject to fluid flow and tends to develop or deepen w/ distance downstream
- Boundary layer extends from bed to elevation where wind speed is 99 percent of the free-stream velocity
- Velocity profile can be used to estimate shear stress, shear velocity, and sediment flux at the surface
Determining shear velocity using the law of the wall
- Log scale to transform height, then linear regression
- Z = indep variable
- mu* = slope
- Zo = length of viscous sub-layer, height at which wind vel=0
- Law of the Wall provides estimate of shear velocity ant any height above the bed based on time-averaged velocity profile
Prantl-von Karman eqn: Law of the Wall
- Avg flow velocity, muz = mu* x ln (height above bed, z/roughness length, Zo)
- Zo is the height at which wind vel=0, reflects local roughness elements (sand grains, rocks, veg, which all increase Zo)
Bagnolds simplified eqn for determining shear velocity
- Avg flow velocity, muz = 5.75 x mu* x log (height above bed, z/roughness length, Zo)
- Zo is the height at which wind vel=0, reflects local roughness elements (sand grains, rocks, veg, which all increase Zo)
How are the values for the Law of the Wall and Bagnolds eqn derived?
- Measure velocity profile above surface from > or = to 3 log-spaced instruments
- Apply Prandtl-von Karman eqn
- Regress ln z against u and recall that velocity is dependent variable
- Thus avg flow vel at z = a (ln z) plus b
- To find Zo, recall that u=0 at Zo: 0 = a (ln Zo) plus b, then ln Zo = -b/a, then Zo= e^(-b/a)
- mu, determine slope of constant stress region, Slope = muk or mu* = 0.4 x slope (rise/run)
- Shear stress = density x mu*
- Sediment flux = mu*^3
Conventional instrumentation
- Cup anemometry
New instrumentation
- Ultrasonic anemometry
- Needs good amount of sensors in set up to produce decent velocity profile
Limitations to boundary layer theory and wind shear
- Assumes steady uniform flow (time-averaged approach)
- Log-linear portion of profile (constant-stress region) is subjective, region typically exists in lower 10-15 percent of boundary layer
- Assumes constant surface roughness, complicated by changes in roughness or bedforms, veg, etc.
- Sed transport alters profile response by extracting momentum and producing kinks in profile
How does sediment transport alter the velocity profile response?
Sed transport alters profile response by extracting momentum and producing kinks in profile
Forces at work on a dry sand grain
- Fluid force, FF, sum of vertical lift (FL) and horizontal drag (FD) forces
- Resisting force, Fg, due to gravity
- G
Forces at work on a dry sand grain, when do grains move?
- Grains move when shear velocity (Ut) exceeds the threshold U
- i.e. when U* > U*t
- Pivot angle, alpha, is btwn Fluid force and ground
- As pivot angle decreases, less Fluid Force FF is required to move the grain and U*t decreases
How is the U*t threshold estimated?
- Using Bagnolds formulation, 1936
- U*t = A x sq. root [g x D x ((density sediment x density fluid)/density fluid)]
- Where A is constant, 0.1 and D is particle diameter
Fluid threshold
- Velocity the fluid must exceed to initiate transport for any given grain size
- ie to overcome inertia and inter-particle friction
Impact threshold
- Shear velocity required to maintain grains in transport after impact has begun
- Bagnold showed in wind tunnels that impact threshold is approx. 80 percent less
- This reduced U*t is due to positive feedback caused by impacting grains that eject sediment into the airstream