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Travis Orloff
Advisors: Erik Asphaug and Mikhail Kreslavsky
           6th Year Department Talk
     University of California Santa Cruz
                   4/19/2012
   Background
   Hypotheses
   Seasonal CO2 frost traps boulders
   Thermal model of subsurface
   Elastic model of subsurface
   Constant strength frost scenario
   Discussion/Conclusions
Boulders outline polygons   Boulders cluster in polygon edges
   in PSP_008219_2470.            in PSP_001341_2485
Schiaparelli, 1886
Levy et al., 2009
Feldman et al., 2004
Boulders outline polygons   Boulders cluster in polygon edges
   in PSP_008219_2470.            in PSP_001341_2485
   Gravitational Sorting (Mellon et al., 2008)
   Surface Creep
       Aeolian Processes (Mellon et al., 2008)
       Sublimation (Levy et al., 2010)
       Something else?




          Laity, 2010                    Levy et al., 2010
   Dry Cryoturbation (Mellon et al., 2008)




                   Levy et al., 2010
   Ice Lensing / Frost Heave (Zent et
    al., 2010, Balme et al., 2011)
• Thermal contraction and expansion of ice
  in polygons also moves boulders.
• The seasonal CO2 frost formed during
  Martian winter prevents boulder
  movement inward during the contraction
  phase.
• Boulders move outward during the
  expansion phase.
• This leads to progressive movement of
  boulders towards polygon edges.
   Dust plumes in spring show slab capable of
    trapping vapor. (Kiefer et al., 2006)
   Vapor generated at soil/frost interface due to heat
    flux from below. This vapor travels through frost
    and may refreeze sintering frost into a slab.
   Grain size of frost increases over time in spectral
    observations. (Langevin, 2007)
   Opacity of frost changes over time. (Kiefer, 2007)
   CO2 frost strength ~0.1 - 1 MPa (Clark and
    Mullin, 1975)





                                    cm of    Variable   Name (Units)               Value
                                     frost      σ       Stress (Pa)
Stress (MPa)




                                                F       Force (N)
                                                A       Area (m2)
                                                f       Frictional Coefficient     0.5
                                                m       Mass (kg)
                                                g       Gravity (m s-2)            3.7
                                                d       Boulder Diameter (m)
                                                ρ       Boulder Denisty (kg m-3)   3000

                   Boulder Width (cm)           h       Frost Thickness (m)
   Simulate T(z, t) (James, 1952)
   Solve the linear diffusive heat conduction
    equation in a semi-infinite solid with periodic
    plane source.
   Surface temperatures from Mars Climate
    Database (Forget et al., 1999) and interpret
    between points with cubic spline.
~                           n                      t
T ( z, t ) Tya            Re         T0 n exp    (1 i ) z                     exp 2 i
                               n 1

~       1                              t
T0 n             T0 (t ) exp   2 in        dt , n 1,2,...
             0


 Variable             Name (units)              Value

       T              Temperature (K)

       z              Depth (m)


                                                            Temperature (K)
        t             Time (sols)

       Tya            Year Average
                      Temperature
       χ              Thermal                    10-4
                      Diffusivity (m2 s-1)
        τ             Martian Year (sols)        668

       T0             Day Average
                      Surface
                      Temperature (K)                                                       Depth (mm)
   Created in ADINA
   2.5 m radius x 4.0 m depth rotationally symmetric
    cylinder
   Temperatures taken from thermal model
   Young’s modulus (7.8 1010 Pa), coefficient of
    thermal expansion = 4.5 10-5 °K-1, and Poisson
    ratio of 0.33 representative of pure water ice
   Free surface on upper and right boundaries.
   Zero displacement on bottom boundary.
   ADINA computes stress, strain, and displacement
    using finite element procedures (Bathe, 1996).
2.5 m
Radial Displacement
in a polygon at 68°N
at Ls = 310° compared
to a polygon whose
temperature is entirely
at the year averaged
daily surface temperature.
                              4.0 m




                             -2.70 mm           0.4 mm
Frost Thickness (cm)

                               a              b




                       Solar Longitude (Ls)




                                                  Data from Kelly et al., 2007
Radial displacement in a polygon at 68°N at two times




       Ls = 310°                      Ls = 375°
Difference in radial
displacement between
the two times discussed
in the previous slide.
   Detailed (but still order of magnitude) thermal
    and elastic modeling suggest ~0.1 mm of
    contraction while boulders are locked in place
   Mechanism is more effective at higher latitudes
    due to thicker and longer lasting frost cover.
   Mechanism is more effective at higher
    obliquity due to thicker frost at a given latitude
    and larger temperature change
   Timescale (~104 – 105 yrs) of clustering
    consistent with cratering statistics (Orloff et
    al., 2011)
   There is a size threshold for clustering of
    boulders depending on frost thickness and
    strength.
   Size threshold for clustered boulders changes
    with latitude.
   Boulders should move today although we
    cannot yet observe changes at this scale.
• Boulders cluster at
  polygon margins
  meaning they must
  move.
• Seasonal thermal
  contraction and
  expansion of ground ice
  combined with the
  seasonal appearance of
  CO2 frost drive boulders
  towards polygon
  margins.
• We predict boulder
  movement rates of ~0.1
  mm per year and
  clustering timescales of
  ~104-105 years.
                              30 m
                             PSP_001474_2520
   Large variability in both dynamic viscosity and
    Young’s modulus of soil ice mixture making up
    patterned ground terrains.
   For viscosity = 1014 Pa s and Young’s modulus
    = 106 Pa, Maxwell Time = 108 s, longer than the
    ~106 – 107 s of our scenario.
Δx ~ α ΔT x.
Boulders cluster in rubble piles
     in TRA_000856_2500

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6th Year Department Talk

  • 1. Travis Orloff Advisors: Erik Asphaug and Mikhail Kreslavsky 6th Year Department Talk University of California Santa Cruz 4/19/2012
  • 2. Background  Hypotheses  Seasonal CO2 frost traps boulders  Thermal model of subsurface  Elastic model of subsurface  Constant strength frost scenario  Discussion/Conclusions
  • 3. Boulders outline polygons Boulders cluster in polygon edges in PSP_008219_2470. in PSP_001341_2485
  • 7.
  • 8.
  • 9.
  • 10.
  • 11. Boulders outline polygons Boulders cluster in polygon edges in PSP_008219_2470. in PSP_001341_2485
  • 12. Gravitational Sorting (Mellon et al., 2008)
  • 13. Surface Creep  Aeolian Processes (Mellon et al., 2008)  Sublimation (Levy et al., 2010)  Something else? Laity, 2010 Levy et al., 2010
  • 14. Dry Cryoturbation (Mellon et al., 2008) Levy et al., 2010
  • 15. Ice Lensing / Frost Heave (Zent et al., 2010, Balme et al., 2011)
  • 16. • Thermal contraction and expansion of ice in polygons also moves boulders. • The seasonal CO2 frost formed during Martian winter prevents boulder movement inward during the contraction phase. • Boulders move outward during the expansion phase. • This leads to progressive movement of boulders towards polygon edges.
  • 17.
  • 18. Dust plumes in spring show slab capable of trapping vapor. (Kiefer et al., 2006)  Vapor generated at soil/frost interface due to heat flux from below. This vapor travels through frost and may refreeze sintering frost into a slab.  Grain size of frost increases over time in spectral observations. (Langevin, 2007)  Opacity of frost changes over time. (Kiefer, 2007)  CO2 frost strength ~0.1 - 1 MPa (Clark and Mullin, 1975)
  • 19. cm of Variable Name (Units) Value frost σ Stress (Pa) Stress (MPa) F Force (N) A Area (m2) f Frictional Coefficient 0.5 m Mass (kg) g Gravity (m s-2) 3.7 d Boulder Diameter (m) ρ Boulder Denisty (kg m-3) 3000 Boulder Width (cm) h Frost Thickness (m)
  • 20. Simulate T(z, t) (James, 1952)  Solve the linear diffusive heat conduction equation in a semi-infinite solid with periodic plane source.  Surface temperatures from Mars Climate Database (Forget et al., 1999) and interpret between points with cubic spline.
  • 21. ~ n t T ( z, t ) Tya Re T0 n exp (1 i ) z exp 2 i n 1 ~ 1 t T0 n T0 (t ) exp 2 in dt , n 1,2,... 0 Variable Name (units) Value T Temperature (K) z Depth (m) Temperature (K) t Time (sols) Tya Year Average Temperature χ Thermal 10-4 Diffusivity (m2 s-1) τ Martian Year (sols) 668 T0 Day Average Surface Temperature (K) Depth (mm)
  • 22. Created in ADINA  2.5 m radius x 4.0 m depth rotationally symmetric cylinder  Temperatures taken from thermal model  Young’s modulus (7.8 1010 Pa), coefficient of thermal expansion = 4.5 10-5 °K-1, and Poisson ratio of 0.33 representative of pure water ice  Free surface on upper and right boundaries.  Zero displacement on bottom boundary.  ADINA computes stress, strain, and displacement using finite element procedures (Bathe, 1996).
  • 23. 2.5 m Radial Displacement in a polygon at 68°N at Ls = 310° compared to a polygon whose temperature is entirely at the year averaged daily surface temperature. 4.0 m -2.70 mm 0.4 mm
  • 24. Frost Thickness (cm) a b Solar Longitude (Ls) Data from Kelly et al., 2007
  • 25. Radial displacement in a polygon at 68°N at two times Ls = 310° Ls = 375°
  • 26. Difference in radial displacement between the two times discussed in the previous slide.
  • 27. Detailed (but still order of magnitude) thermal and elastic modeling suggest ~0.1 mm of contraction while boulders are locked in place  Mechanism is more effective at higher latitudes due to thicker and longer lasting frost cover.  Mechanism is more effective at higher obliquity due to thicker frost at a given latitude and larger temperature change  Timescale (~104 – 105 yrs) of clustering consistent with cratering statistics (Orloff et al., 2011)
  • 28. There is a size threshold for clustering of boulders depending on frost thickness and strength.  Size threshold for clustered boulders changes with latitude.  Boulders should move today although we cannot yet observe changes at this scale.
  • 29. • Boulders cluster at polygon margins meaning they must move. • Seasonal thermal contraction and expansion of ground ice combined with the seasonal appearance of CO2 frost drive boulders towards polygon margins. • We predict boulder movement rates of ~0.1 mm per year and clustering timescales of ~104-105 years. 30 m PSP_001474_2520
  • 30. Large variability in both dynamic viscosity and Young’s modulus of soil ice mixture making up patterned ground terrains.  For viscosity = 1014 Pa s and Young’s modulus = 106 Pa, Maxwell Time = 108 s, longer than the ~106 – 107 s of our scenario.
  • 31. Δx ~ α ΔT x.
  • 32.
  • 33.
  • 34.
  • 35. Boulders cluster in rubble piles in TRA_000856_2500