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In this work we propose a numerical approach for modeling incompressible flow through a nearly incompressible elastic matrix under finite deformations.
Vuong et al. (2015) proposed a numerical approach for modeling incompressible flow through a nearly incompressible elastic matrix under finite deformations and derived a general constitutive law based on thermodynamic principles.
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Finally, a specific physically motivated problem of a magnetorheological elastomer, consisting of a polymer matrix and iron particles, under finite deformation and applied magnetic field is analyzed and the results are given for several combinations of deformation modes and applied magnetic fields.
A characteristic matrix for a system L is a matrix that satisfies all and only the theorems of L. A matrix is finite if its set K of truth-values is finite.
and is the matrix of finite cyclic cross correlation.
Through defining an effective gain matrix, the loop pairing procedures of popular relative gain array method is directly extended to the new method which can reflect dynamic loop interactions under finite bandwidth control.
Sometimes the field A of propositions is assumed to be closed not only under finite, but also under countable intersection.
Note that L is closed under finite direct limits.
We next investigated the evolution of r under finite diffusion in a CA model.
The models included anisotropic viscoelastic behavior under finite deformation [ 73, 74] and large-strain deformation [ 75] of soft composites.
Next, we studied an individual-based simulation model to investigate the evolution of strand preference under finite diffusion.
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