Passive and active fiber reorientation in anisotropic materials
暂无分享,去创建一个
[1] Chun I. L. Kim,et al. Mechanics of hyperelastic composites reinforced with nonlinear elastic fibrous materials in finite plane elastostatics , 2021 .
[2] D. Riccobelli. Active elasticity drives the formation of periodic beading in damaged axons. , 2021, Physical review. E.
[3] C. Giverso,et al. Cell orientation under stretch: Stability of a linear viscoelastic model. , 2021, Mathematical biosciences.
[4] L. Preziosi,et al. A nonlinear elastic description of cell preferential orientations over a stretched substrate , 2021, Biomechanics and Modeling in Mechanobiology.
[5] Kim Dan Nguyen,et al. Mechanoadaptive organization of stress fiber subtypes in epithelial cells under cyclic stretches and stretch release , 2020, Scientific Reports.
[6] P. Nardinocchi,et al. Magneto-induced remodelling of fibre-reinforced elastomers , 2019 .
[7] Alfio Grillo,et al. Anelastic reorganisation of fibre-reinforced biological tissues , 2019, Comput. Vis. Sci..
[8] Antonio DeSimone,et al. Growth and remodelling of living tissues: perspectives, challenges and opportunities , 2019, Journal of the Royal Society Interface.
[9] A. Grillo,et al. Coupling among deformation, fluid flow, structural reorganisation and fibre reorientation in fibre-reinforced, transversely isotropic biological tissues , 2019, International Journal of Non-Linear Mechanics.
[10] G. Holzapfel,et al. Anisotropic finite strain viscoelasticity: Constitutive modeling and finite element implementation , 2019, Journal of the Mechanics and Physics of Solids.
[11] P. Nardinocchi,et al. Torque-induced reorientation in active fibre-reinforced materials. , 2018, Soft matter.
[12] G. Dreissen,et al. Reorientation dynamics and structural interdependencies of actin, microtubules and intermediate filaments upon cyclic stretch application , 2018, Cytoskeleton.
[13] A. Grillo,et al. An Allen–Cahn approach to the remodelling of fibre-reinforced anisotropic materials , 2018 .
[14] F. Baaijens,et al. Heading in the Right Direction: Understanding Cellular Orientation Responses to Complex Biophysical Environments , 2015, Cellular and Molecular Bioengineering.
[15] Alfio Quarteroni,et al. An orthotropic active{strain model for the myocardium mechanics and its numerical approximation , 2014 .
[16] Benjamin Geiger,et al. Cell reorientation under cyclic stretching , 2014, Nature Communications.
[17] Alain Goriely,et al. Dynamic fiber reorientation in a fiber-reinforced hyperelastic material , 2013 .
[18] Huajian Gao,et al. Cyclic Stretch Induces Cell Reorientation on Substrates by Destabilizing Catch Bonds in Focal Adhesions , 2012, PloS one.
[19] D. Kelly,et al. Remodelling of collagen fibre transition stretch and angular distribution in soft biological tissues and cell-seeded hydrogels , 2012, Biomechanics and modeling in mechanobiology.
[20] Du Q. Huynh,et al. Metrics for 3D Rotations: Comparison and Analysis , 2009, Journal of Mathematical Imaging and Vision.
[21] Gerhard A Holzapfel,et al. Constitutive modelling of passive myocardium: a structurally based framework for material characterization , 2009, Philosophical Transactions of the Royal Society A: Mathematical, Physical and Engineering Sciences.
[22] R. Kaunas,et al. A Dynamic Stochastic Model of Frequency-Dependent Stress Fiber Alignment Induced by Cyclic Stretch , 2009, PloS one.
[23] Huajian Gao,et al. Two characteristic regimes in frequency-dependent dynamic reorientation of fibroblasts on cyclically stretched substrates. , 2008, Biophysical journal.
[24] Jay D Humphrey,et al. Growth and remodeling in a thick-walled artery model: effects of spatial variations in wall constituents , 2008, Biomechanics and modeling in mechanobiology.
[25] T. Pollard,et al. The structural basis of actin filament branching by the Arp2/3 complex , 2008, The Journal of cell biology.
[26] Paul Steinmann,et al. Time‐dependent fibre reorientation of transversely isotropic continua—Finite element formulation and consistent linearization , 2008 .
[27] A. Menzel,et al. A fibre reorientation model for orthotropic multiplicative growth , 2007, Biomechanics and modeling in mechanobiology.
[28] Salah Naili,et al. Sur le remodelage des tissus osseux anisotropes , 2006 .
[29] Matthew D. Welch,et al. The ARP2/3 complex: an actin nucleator comes of age , 2006, Nature Reviews Molecular Cell Biology.
[30] H. Narayanan,et al. Biological remodelling: Stationary energy, configurational change, internal variables and dissipation , 2005, q-bio/0506023.
[31] Andreas Menzel,et al. Modelling of anisotropic growth in biological tissues , 2005 .
[32] A. Mogilner,et al. Model of coupled transient changes of Rac, Rho, adhesions and stress fibers alignment in endothelial cells responding to shear stress. , 2005, Journal of theoretical biology.
[33] K. Grosh,et al. Remodeling of biological tissue: Mechanically induced reorientation of a transversely isotropic chain network , 2004, q-bio/0411037.
[34] Stephen C Cowin,et al. Tissue growth and remodeling. , 2004, Annual review of biomedical engineering.
[35] J. Humphrey,et al. Biological Growth and Remodeling: A Uniaxial Example with Possible Application to Tendons and Ligaments , 2003 .
[36] I. LeGrice,et al. Shear properties of passive ventricular myocardium. , 2002, American journal of physiology. Heart and circulatory physiology.
[37] Antonio DiCarlo,et al. Growth and balance , 2002 .
[38] R. Brand,et al. Fibroblast orientation to stretch begins within three hours , 2002, Journal of orthopaedic research : official publication of the Orthopaedic Research Society.
[39] J. Merodio,et al. Material instabilities in fiber-reinforced nonlinearly elastic solids under plane deformation , 2002 .
[40] F. Yin,et al. Specificity of endothelial cell reorientation in response to cyclic mechanical stretching. , 2001, Journal of biomechanics.
[41] K. Hayakawa,et al. Dynamic reorientation of cultured cells and stress fibers under mechanical stress from periodic stretching. , 2001, Experimental cell research.
[42] Mikhail Itskov,et al. A generalized orthotropic hyperelastic material model with application to incompressible shells , 2001 .
[43] R. Brand,et al. Cell alignment is induced by cyclic changes in cell length: studies of cells grown in cyclically stretched substrates , 2001, Journal of orthopaedic research : official publication of the Orthopaedic Research Society.
[44] Mikhail Itskov,et al. Composite laminates: nonlinear interlaminar stress analysis by multi-layer shell elements , 2000 .
[45] M. Vianello. Optimization of the stored energy and coaxiality of strain and stress in finite elasticity , 1996 .
[46] L A Taber,et al. Theoretical study of stress-modulated growth in the aorta. , 1996, Journal of theoretical biology.
[47] H S Borovetz,et al. Identification of elastic properties of homogeneous, orthotropic vascular segments in distension. , 1995, Journal of biomechanics.
[48] Q.-S. Zheng,et al. On transversely isotropic, orthotropic and relative isotropic functions of symmetric tensors, skew-symmetric tensors and vectors. Part I: Two dimensional orthotropic and relative isotropic functions and three dimensional relative isotropic functions , 1993 .
[49] Walter Noll,et al. The thermodynamics of elastic materials with heat conduction and viscosity , 1963 .
[50] Laurent Blanchoin,et al. Actin dynamics, architecture, and mechanics in cell motility. , 2014, Physiological reviews.
[51] J. M. Zhang,et al. Structural tensors for anisotropic solids , 1990 .
[52] A.J.M. Spencer,et al. Constitutive Theory for Strongly Anisotropic Solids , 1984 .
[53] Liu I-Shih. On representations of anisotropic invariants , 1982 .