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OSIRIS images based fragmentation numerical modeling

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1 OSIRIS images based fragmentation numerical modeling
OSIRIS Full Team Meeting 24 May 2017 PhD student: Pamela Cambianica Supervisor: Giampiero Naletto Co-Supervisor: Gabriele Cremonese

2 FRAGMENTATION SOIL FRAGMENTATION MODEL
Process of breaking down a body into smaller parts FRAGMENTATION A complex phenomenon seen ubiquitously in nature It manifests itself at different scales and the lower limit is the fundamental of matter itself INSTANTANEOUS fragmentation SOIL FRAGMENTATION MODEL CONTINUOUS fragmentation To investigate through the fragments pattern the rock breakage processes To study the mechanical properties of the material To understand the evolution and the erosion of a surface A basic descriptive element of the soil’s origin and the processes that have formed and altered it through time Particle Size Distribution (PSD) OSIRIS image based fragmentation numerical modeling – Pamela Cambianica

3 The different soil classes depict linear and power-law behavior in their respective textural class segments, suggesting that different processes have played a dominant role in their creation and formation over time Larger power-law exponent means more fine material This power-law dependent segments may also be described as fractal implying a statistical self-similarity of the particles. (Tang et al., 2017) OSIRIS image based fragmentation numerical modeling – Pamela Cambianica

4 SOIL FRAGMENTATION NUMERICAL MODEL
BASED ON OSIRIS IMAGES GRAVITATIONAL SLOPES MECHANICAL PROPERTIES OF THE MATERIAL IMAGE ANALYSIS THERMOPHYSICAL CONDITIONS (Keller et al., 2015 Capria et al., 2014) Selection of specific area Size-frequency distribution (SFD) (Pajola et al., 2015) Particle Size Distribution (PSD) Illumination conditions Solar irradiation Heat flux density Diurnal thermal cycle Temperature gradients Thermo-mechanical processes Radiative heat exchange Conductive heat transfer (Groussin et al., 2015) Different slopes means different materials Tensile strength Compressive strength Shear strength Power-law exponent Fractal theory ( Turcotte, 1986) PRE-FRACTURED TERRAIN SURFACE COMPOSITION Pattern values of fractures Themophysics of fractures (Hofner et al., 2016) THERMAL STRESSES BREAKING OF CONSOLIDATED MATERIAL SUBLIMATION OF VOLATILES (Filacchione et.al, 2017 Bockelee-Morvan et al., 2015, 2014) OSIRIS image based fragmentation numerical modeling – Pamela Cambianica

5 (1) SELECTION OF SPECIFIC AREAS
Areas far from landslides, niches … NAC_ T Z_ID30_ _F22 NAC_ T Z_ID30_ _F22 Imhotep detail Imhotep BOULDERS FRAGMENTS OSIRIS image based fragmentation numerical modeling – Pamela Cambianica

6 Resolution: 0.35 m/px 0.35< Diameter (m) < 32 Total number of boulders: 2192 1.05 < Diameter (m) < 12 Boulders in diameter range: 1242 Area: 0.18 km2 BOULDERS Imhotep pre-perihelion NAC_ T Z_ID30_ _F22 +0.1 -2.4 -0.2 OSIRIS image based fragmentation numerical modeling – Pamela Cambianica

7 Resolution: 0.35 m/px 0.35 < Diameter (m) < 32 Total number of boulders: 300 1.05 < Diameter (m) < 5.7 Boulders in diameter range: 190 Area: km2 FRAGMENTS Imhotep detail pre-perihelion NAC_ T Z_ID30_ _F22 +0.1 -2.7 -0.3 OSIRIS image based fragmentation numerical modeling – Pamela Cambianica

8 Resolution: 0.28 m/px 0.28 < Diameter (m) < 23 Total number of boulders: 341 0.84 < Diameter (m) < 5.6 Boulders in diameter range: 277 Area: km2 FRAGMENTS Imhotep detail post-perihelion NAC_ T Z_ID30_ _F41 +0.1 -2.5 -0.2 OSIRIS image based fragmentation numerical modeling – Pamela Cambianica

9 (2) FRACTAL THEORY 𝑁 𝑅>𝑟 =𝐶 𝑟 −𝐷 FRAGMENTS BOULDERS
“The exponents derived from power-laws explicitly characterize the fragmentation fractal dimension” (Charalambous, 2015) Relationship for a number-size distribution that follows a power-law (Turcotte, 1986) Total fragmented area (Turcotte, 1986) Total volume of fragments (Turcotte, 1986) 𝑉= 𝑑𝑚𝑖𝑛 𝑑𝑚𝑎𝑥 𝑁𝑝 4 3 π𝑟3 𝑝 𝑟 𝑑𝑟 𝐴= 𝑑𝑚𝑖𝑛 𝑑𝑚𝑎𝑥 𝑁𝑝 4π𝑟2 𝑝 𝑟 𝑑𝑟 𝑁 𝑅>𝑟 =𝐶 𝑟 −𝐷 𝐴=4πNp 𝐷 𝐷−2 𝑑𝐷𝑚𝑖𝑛( 1 𝑑𝑚𝑖𝑛 𝐷− 𝑑𝑚𝑎𝑥 𝐷−2 ) 0 < D < 3 𝑉= 4 3 πNp 𝐷 3−𝐷 𝑑𝐷𝑚𝑖𝑛( 𝑑𝑚𝑎𝑥 3−𝐷 − 𝑑𝑚𝑖𝑛 3−𝐷 ) dmin: 1.05 m dmax: 12 m Np: 1242 D: 2.4 dmin: 1.4 m dmax: 5.6 m Np: 190 D: 2.7 FRAGMENTS BOULDERS V = m3 V = m3 Stone diameter = 54 m Stone diameter = 26 m OSIRIS image based fragmentation numerical modeling – Pamela Cambianica

10 SOIL FRAGMENTATION NUMERICAL MODEL
BASED ON OSIRIS IMAGES GRAVITATIONAL SLOPES MECHANICAL PROPERTIES OF THE MATERIAL IMAGE ANALYSIS THERMOPHYSICAL CONDITIONS (Keller et al., 2015 Capria et al., 2014) Selection of specific area Size-frequency distribution (SFD) (Pajola et al., 2015) Particle Size Distribution (PSD) Illumination conditions Solar irradiation Heat flux density Diurnal thermal cycle Temperature gradients Thermo-mechanical processes Radiative heat exchange Conductive heat transfer (Groussin et al., 2015) Different slopes means different materials Tensile strength Compressive strength Shear strength Power-law exponent Fractal theory ( Turcotte, 1986) PRE-FRACTURED TERRAIN SURFACE COMPOSITION Pattern values of fractures Themophysics of fractures (Hofner et al., 2016) THERMAL STRESSES BREAKING OF CONSOLIDATED MATERIAL SUBLIMATION OF VOLATILES (Migliorini et.al, 2016 Bockelee-Morvan et al., 2015, 2014) OSIRIS image based fragmentation numerical modeling – Pamela Cambianica

11 Finite Element Method (Work in progress)
To calculate macroscopic properties from images of real or simulated microstructures. INPUT PARAMETERS To read an image To assign material properties to features in the image To conduct virtual experiments to determine the macroscopic properties of the microstructure. Density Tensile strength Shear strength Compressive strength Heat flux density Thermal inertia Thermal conductivity Porosity Thermal conductivity range Water production rate CO2/H2O ratio To simulate the breakage of a mass Pre-fractured Variation of temperature Variation of composition It utilizes the time-dependent heat flux density as boundary conditions to calculate stresses over a period of time OSIRIS image based fragmentation numerical modeling – Pamela Cambianica

12 THANKS FOR YOUR ATTENTION
OSIRIS image based fragmentation numerical modeling – Pamela Cambianica


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