Search results for "Electric displacement field"

showing 2 items of 2 documents

Ferroelectricity and piezoelectricity in soft biological tissue: Porcine aortic walls revisited

2017

Recently reported piezoresponse force microscopy (PFM) measurements have proposed that porcine aortic walls are ferroelectric. This finding may have great implications for understanding biophysical properties of cardiovascular diseases such as arteriosclerosis. However, the complex anatomical structure of the aortic wall with different extracellular matrices appears unlikely to be ferroelectric. The reason is that a prerequisite for ferroelectricity, which is the spontaneous switching of the polarization, is a polar crystal structure of the material. Although the PFM measurements were performed locally, the phase-voltage hysteresis loops could be reproduced at different positions on the tis…

PermittivityMaterials sciencePhysics and Astronomy (miscellaneous)FerroelectricityPiezoresponse force microscopyPiezoelectricityHOL - HolstNanotechnology02 engineering and technologyDielectricPFM01 natural sciences0103 physical sciences010306 general physicsTS - Technical SciencesIndustrial InnovationElectrostrictionCondensed matter physics021001 nanoscience & nanotechnologyPiezoelectricityFerroelectricityHysteresisPorcine aortic wallsPiezoresponse force microscopyNano Technology0210 nano-technologyElectric displacement fieldBiological tissue
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Multidomain boundary integral formulation for piezoelectric materials fracture mechanics

2001

Abstract A boundary element method and its numerical implementation for the analysis of piezoelectric materials are presented with the aim to exploit their features in linear electroelastic fracture mechanics. The problem is formulated employing generalized displacements, that is displacements and electric potential, and generalized tractions, that is tractions and electric displacement. The generalized displacements boundary integral equation is obtained by using the closed form of the piezoelasticity fundamental solutions. These are derived through a displacement based modified Lekhnitskii’s functions approach. The multidomain boundary element technique is implemented to achieve the numer…

Applied MathematicsMechanical EngineeringNumerical analysisMathematical analysisBoundary (topology)Fracture mechanicsDomain decomposition methodsCondensed Matter PhysicsIntegral equationMechanics of MaterialsModeling and SimulationGeneral Materials ScienceElectric displacement fieldBoundary element methodStress intensity factorMathematicsInternational Journal of Solids and Structures
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