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This method could also be applied to model transients in linear materials or networks of non-linear electrical elements.
Especially in linear materials, the absolute magnitude of the field is useless; the only meaningful quantities are dimensionless ratios like the fractional transmission (the transmitted power relative to the transmitted power in some reference calculation).
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Blends were crystallized to produce samples with large domains that are rich in linear material surrounded by a matrix that is rich in branched polymer.
The vector DNA used in this study was circular or linear in order to determine if linear material increased the likelihood of integration.
In contrast to linear materials, a fibrin gel will increase resistance as the cell applies greater force resulting in a feedback loop that will continue until either the cell or the gel can no longer increase resistance.
These theoretical developments, obtained in full generality for incrementally linear materials and also useful for non-periodic RVEs, are then numerically illustrated by using a finite element approach with reference to a 2D hyperelastic model of a continuously fiber reinforced composite with interface debonding.
Specifically, we examine conical and pyramidal indentation in elastic plastic solids with power-law work-hardening, in power-law creep solids, and in linear viscoelastic materials.
In this study, a finite-element model, for simulating mixed-mode crack propagation in linear elastic materials, was modified to incorporate yielding.
Electric-field induced crack closure is studied along with its significant effect on the near tip electroelastic field in linear piezoelectric materials.
This result is in sharp contrast to the conventional traction-free crack model which predicts that an electric field cannot produce any stress intensity factor at cracks in linear piezoelectric materials.
The electro-elastic interaction between a piezoelectric screw dislocation located either outside or inside inhomogeneity and circular interfacial rigid lines under anti-plane mechanical and in-plane electrical loads in linear piezoelectric materials is dealt with in the framework of linear elastic theory.
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