Search results for "Lateral expansion"

showing 2 items of 2 documents

Volumetric changes of articular cartilage during stress relaxation in unconfined compression

2000

The time-dependent lateral expansion and load relaxation of cartilage cylinders subjected to unconfined compression were simultaneously recorded. These measurements were used to (1) test the assumption of incompressibility for articular cartilage, (2) measure the Poisson's ratio of articular cartilage in compression and (3) investigate the relationship between stress relaxation and volumetric change. Mechanical tests were performed on fetal, calf, and adult humeral head articular cartilage. The instantaneous Poisson's ratio of adult cartilage was 0.49+/-0.08 (mean+S.D.), thus confirming the assumption of incompressibility for this tissue. The instantaneous Poisson's ratio was significantly …

Cartilage ArticularAgingTime FactorsMaterials scienceBiomedical EngineeringBiophysicsArticular cartilageIn Vitro TechniquesLateral expansionPoisson distributionStress (mechanics)symbols.namesakeFetusPressuremedicineStress relaxationAnimalsOrthopedics and Sports MedicineCartilageRehabilitationAnatomyHumerusCompression (physics)Poisson's ratioBiomechanical Phenomenamedicine.anatomical_structureAnimals NewbornsymbolsCattleStress MechanicalBiomedical engineeringJournal of Biomechanics
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Limits of lateral expansion in two-dimensional materials with line defects

2021

The flexibility of two-dimensional (2D) materials enables static and dynamic ripples that are known to cause lateral contraction, shrinking of the material boundary. However, the limits of 2D materials' \emph{lateral expansion} are unknown. Therefore, here we discuss the limits of intrinsic lateral expansion of 2D materials that are modified by compressive line defects. Using thin sheet elasticity theory and sequential multiscale modeling, we find that the lateral expansion is inevitably limited by the onset of rippling. The maximum lateral expansion $\chi_{max}\approx 2.1\cdot t^2\sigma_d$, governed by the elastic thickness $t$ and the defect density $\sigma_d$, remains typically well belo…

PhysicsCondensed Matter - Mesoscale and Nanoscale PhysicsPhysics and Astronomy (miscellaneous)Condensed matter physicsBoundary (topology)SigmaFOS: Physical sciencesApproxLateral expansionMultiscale modelingkimmoisuusStrain engineeringRipplingMesoscale and Nanoscale Physics (cond-mat.mes-hall)grafeeniGeneral Materials SciencesimulointiohutkalvotContraction (operator theory)
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