Publications
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Creep of Clay: Numerical Results at the Scale of a Layer and Experimental Results at the Scale of Thin Self-Standing Films. 10th International Conference on Mechanics and Physics of Creep, Shrinkage, and Durability of Concrete and Concrete StructuresCONCREEP 10. CONCREEP 10: MECHANICS AND PHYSICS OF CREEP, SHRINKAGE, AND DURABILITY OF CONCRETE AND CONCRETE STRUCTURES :531-536.
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2015. C-S-H across Length Scales: From Nano to Micron. 10th International Conference on Mechanics and Physics of Creep, Shrinkage, and Durability of Concrete and Concrete StructuresCONCREEP 10. CONCREEP 10: MECHANICS AND PHYSICS OF CREEP, SHRINKAGE, AND DURABILITY OF CONCRETE AND CONCRETE STRUCTURES :39-48.
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2015. Density functional approach for the magnetism of. Physical Review B. 89(10)
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2014. A density functional approach of the magnetism of b-TeVO4. Phys. Rev. B.. 89
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2014. Disorder-induced stiffness degradation of highly disordered porous materials. Journal of the Mechanics and Physics of Solids. 106
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2017. Effect of curvature and confinement on the Casimir-Polder interaction. Physical Review A. 91(1)
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2015. Effect of Particle Shape non-Convexity on the Rheology of Granular Media : 3D Contact Dynamics Simulations. 2nd International Conference on Particle-Based Methods - Fundamentals and Applications (Particles). PARTICLE-BASED METHODS II: FUNDAMENTALS AND APPLICATIONS:427-434.
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2012. Effect of particle size distribution on 3D packings of spherical particles. EPJ Web of Conferences. 140:ArticleNumber02030.
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2017. Effect of size polydispersity versus particle shape in dense granular media. Physical Review E. 90(1):ArticleNumber:012202.
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2014. Effective Potentials and Elastic Properties in the Lattice-Element Method: Isotropy and Transverse Isotropy. Journal of Nanomechanics and Micromechanics. 7(3):ArticleNumber:UNSP04017007.
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2017. Effects of shape and size polydispersity on strength properties of granular materials.. Phys Rev E Stat Nonlin Soft Matter Phys. 91(3):ArticleNumber:032203.
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2015. An equation of state for granular media at the limit state of isotropic compression. EPL (Europhysics Letters). 114(1):ArticleNumber:14004.
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2016. Erratum to “Static states of cohesive granular media”. Journal of Mechanical Science and Technology. 28(10):4345-4345.
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2014. Erratum to “Static states of cohesive granular media”. Journal of Mechanical Science and Technology. 28(10):4345-4345.
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2014. Evolution of particle size distributions in crushable granular materials. 3rd International Symposium on Geomechanics from Micro to Macro. Geomechanics from Micro to Macro:275-280.
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2015. Experimental determination of the fracture toughness via microscratch tests: Application to polymers, ceramics, and metals. Journal of Materials Research. 27(2):485-493.
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2012. Fabric evolution and accessible geometrical states in granular materials. Granular Matter. 14( 2 SI):259-264.
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2012. Fabric evolution and accessible geometrical states in granular materials. Granular Matter. 14( 2 SI):259-264.
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2012. Fiber plucking by molecular motors yields large emergent contractility in stiff biopolymer networks. Soft Matter. 15(7):1481-1487.
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2019. First-principles prediction of kink-pair activation enthalpy on screw dislocations in bcc transition metals: V, Nb, Ta, Mo, W, and Fe. Physical Review B. 91(9):ArticleNumber094105.
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2015. Force chains and contact network topology in sheared packings of elongated particles. Physical Review E. 85(3):ArticleNumber:031303Part:1.
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2012. From cellulose to kerogen: molecular simulation of a geological process. Chemical Science. 8(12):8325-8335.
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2017. From liquid to solid bonding in cohesive granular media. Mechanics of Materials. 43(10):529-537.
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2011. Geomechanics from Micro to MacroInteraction between two localized fluidization cavities in granular media : Experiments and numerical simulation. 3rd International Symposium on Geomechanics from Micro to Macro. Geomechanics from Micro to Macro:1571-1576.
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2014. Grains3D, a flexible DEM approach for particles of arbitrary convex shape—Part III: extension to non-convex particles modelled as glued convex particles. Computational Particle Mechanics. 106(1):55-84.
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