2015
DOI: 10.1016/j.compositesb.2015.01.027
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A micromechanics-based incremental damage model for carbon black filled rubbers

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Cited by 11 publications
(5 citation statements)
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“…Periodic boundary conditions are considered to be the most efficient and accurate choice for calculating the properties of RVEs . The prescription of periodic boundary conditions can be challenging for complicated meshes, therefore mixed boundary conditions are used more often in finite element modeling of the damping properties of polymer composites …”
Section: Finite Element Modelmentioning
confidence: 99%
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“…Periodic boundary conditions are considered to be the most efficient and accurate choice for calculating the properties of RVEs . The prescription of periodic boundary conditions can be challenging for complicated meshes, therefore mixed boundary conditions are used more often in finite element modeling of the damping properties of polymer composites …”
Section: Finite Element Modelmentioning
confidence: 99%
“…[49][50][51][52][53] The prescription of periodic boundary conditions can be challenging for complicated meshes, therefore mixed boundary conditions are used more often in finite element modeling of the damping properties of polymer composites. [9,13,54] In this paper, for the purpose of understanding the impact of boundary conditions on the predicted values of the damping of polymer composites, we use both mixed and periodic boundary conditions.…”
Section: Boundary Conditionsmentioning
confidence: 99%
“…Different from hard resin-based or ceramic-based composite materials [4][5][6], due to the high elasticity of rubber, conductive rubber composite materials are used as sensors, thermistors, wearable electronic devices and electromagnetic material [7][8][9][10][11][12][13]. At present, in order to improve the microwave absorption of rubber-based composites, some conductive particles, such as carbon black (CB) [14][15][16], single-wall carbon nanotubes [17], multi-wall carbon nanotubes [18], barium titanate (BT) [19], M-type hexagonal ferrites [20], Pb (Mg 1/3 Nb 2/3 ) 0.65 Ti 0.35 O 3 powder [21] and carbonyl iron [22,23] are added alone. Alternatively, two kinds of conductive particles are added to the rubber matrix, such as CB and carbon nanotubes [24] and CB and strontium ferrite [25].…”
Section: Introductionmentioning
confidence: 99%
“…As these materials are characterized by a highly heterogeneous microstructure with pores and/or soft inclusions [13,14], the type of computational model depends on the desired scale at which the corresponding physical mechanisms are specified: macro-, micro-, or mesoscale. In contrast to macrosopic phenomenological models [15][16][17][18] where the microstructure is treated as a homogeneous medium, continuum micromechanics models take into account the influence of the microstructure using the matrix-inclusion concept [19] in conjunction with inelastic material laws defined at the microscale (elastoplasic [20][21][22] or hyperelastic [23][24][25]) and the utilization of nonlinear homogenization schemes [26,27]. However, as the microstructure is not explicitly resolved but idealized in terms of a representative effective medium, deformation gradients at the scale of microstructure and formation of localization bands cannot be simulated.…”
Section: Introductionmentioning
confidence: 99%