u of m taras gerya eth– zurich paul tackley david yuen ja-ren lin ntu taiwan eth– zurich

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U of M Taras Gerya ETH– Zurich Paul Tackley David Yuen Ja-Ren Lin NTU Taiwan ETH– Zurich

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Page 1: U of M Taras Gerya ETH– Zurich Paul Tackley David Yuen Ja-Ren Lin NTU Taiwan ETH– Zurich

U of M

Taras Gerya

ETH– Zurich

PaulTackley

David Yuen

Ja-RenLin

NTUTaiwan ETH– Zurich

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Page 3: U of M Taras Gerya ETH– Zurich Paul Tackley David Yuen Ja-Ren Lin NTU Taiwan ETH– Zurich
Page 4: U of M Taras Gerya ETH– Zurich Paul Tackley David Yuen Ja-Ren Lin NTU Taiwan ETH– Zurich
Page 5: U of M Taras Gerya ETH– Zurich Paul Tackley David Yuen Ja-Ren Lin NTU Taiwan ETH– Zurich

(Stevenson, 1981)

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(Stevenson, 1981)

ppv

D“

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concepts observationsmodels

??? ???

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(Stevenson, 1981)

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1.Visco-elasto-plastic rheology2. Large deformation3. Free surface4. Spherical geometry

Page 10: U of M Taras Gerya ETH– Zurich Paul Tackley David Yuen Ja-Ren Lin NTU Taiwan ETH– Zurich

?

1.Visco-elasto-plastic rheology2. Large deformation3. Free surface4. “Spherical Cartesian” geometry

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Page 12: U of M Taras Gerya ETH– Zurich Paul Tackley David Yuen Ja-Ren Lin NTU Taiwan ETH– Zurich

BASIC EQUATIONS

Stockes equation of motion

∂σij /∂Xj = ∂P/∂xi- ρgi, (1)

where σij = 2ηε ij, ε ij =1/2(∂vi /∂xj+∂vj /∂xi),

continuity equation

div(v) = 0; (2)

heat transfer equation

∂T/∂ t - ΔT⋅k⋅ρ-1⋅Cp-1 = ∂H/∂ t⋅ρ-1⋅Cp-1 - v⋅grad(T), (3)

where x - coordinates, m; v - velocity, m⋅s-1; t - time, s; σ - viscous stress

tensor, Pa; ε - strain rate tensor, s-1; P - pressure, Pa; T - temperature, K; η -

viscosity, Pa⋅s; ρ - density, kg⋅m-3; g – acceleration within gravity field, m⋅s-2; k

- heat conductivity coefficient, w m-1 K-1; Cp – isobaric heat capacity, J kg-1 K-1;

∂H/∂t – heat generation, w⋅m-3.

momentum equation

continuity equation

temperature equation

heatflow

material

flow

ρCp[(T/t) + vi(T/xi)] = [k(T/xi)]/xi + (H/t)

400oC800oC

1200oC

200oC

400oC

600oC

800oC

1000oC

1200oC

400oC800oC

1200oC

200oC

400oC

600oC

800oC

1000oC

Numerical model : 1600 x 600 km

400oC800oC

1200oC

1400oC

Weak zone

Lithosphere

Asthenosphere

1600oC

Mantleplumeupwelling

Slab push

Slab pull

1400oC

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Gerya & Yuen (2007)

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Gravity vector amplitudeGravity potential

gz gx

Gerya & Yuen (2007)

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Planet3300 kg/m3

1021 Pa s

Continents3000 kg/m3

1020 Pa s„Space“ 1 kg/m3

1018 Pa s

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The End

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pressure

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MODEL 1

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Transient deviation

from sphericity

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Transient deviation

from sphericity

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Transient deviation

from sphericity

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MODEL 1

Transient deviation

from sphericity

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MODEL 1

Transient deviation

from sphericity

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Transient deviation

from sphericity

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The End

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(This study)

(Stevenson, 1981)

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(This study)

(Honda et al., 1993)

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The End

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(Stevenson, 1981)

(This study)

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(This study)

(Honda et al., 1993)

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MODEL 7silicate

metal

primordial

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The End

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Gerya & Yuen (2007)

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(Stevenson, 1981)

(This study)

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(This study)

(Honda et al., 1993)

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Senshu et al. (2002)

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silicate

metal

primordial

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The End

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(Stevenson, 1981)

(This study)

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(Honda et al., 1993)

(This study)

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The End (not really...)

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Planetary reshaping is controlled by distinct type of tectonics that is SHELL TECTONICS:

1. Soft shell tectonics = viscous deformation

• 2. Hard shell tectonics = plastic deformation

3.To be continued

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Ja-Ren LinPhD project: