Abstract:Change and restoration in carbon black filler network in SBR through reversing double-step large shear deformations were studied by the use of differential dynamic modulus. Unfilled rubber showed drop and complete recovery in G after elimination of step shear strain =0.5, showing drop in G is not due to chain scission but due to filler network rupture. Filled rubber also shows similar change and recovery in G , but rises over the initial value at long time region. This long time behavior may be due to physical… Show more
“…The relaxation time of CB aggregates merits further consideration [14]. The relaxation time t r signifies the time required for the centre of gravity of a body in motion to diffuse through space of the same order of size as itself, and can thus be written as in Equation 11 (11) where R aggregate and D aggregate are respectively the equivalent sphere diameter and diffusion constant of the CB aggregate.…”
Section: Relaxation Time Of Cb Filler Contact Network Structurementioning
confidence: 99%
“…z aggregate~6 ph local R aggregate (13) where h local is the local viscosity of the matrix polymer. Hence, t r is given by Equation 14: (14) h local and R aggregate would not be expected to depend on either CB concentration or strain. The relaxation time characteristic of the CB filler contact network should therefore show the following characteristics:…”
Section: Relaxation Time Of Cb Filler Contact Network Structurementioning
“…The relaxation time of CB aggregates merits further consideration [14]. The relaxation time t r signifies the time required for the centre of gravity of a body in motion to diffuse through space of the same order of size as itself, and can thus be written as in Equation 11 (11) where R aggregate and D aggregate are respectively the equivalent sphere diameter and diffusion constant of the CB aggregate.…”
Section: Relaxation Time Of Cb Filler Contact Network Structurementioning
confidence: 99%
“…z aggregate~6 ph local R aggregate (13) where h local is the local viscosity of the matrix polymer. Hence, t r is given by Equation 14: (14) h local and R aggregate would not be expected to depend on either CB concentration or strain. The relaxation time characteristic of the CB filler contact network should therefore show the following characteristics:…”
Section: Relaxation Time Of Cb Filler Contact Network Structurementioning
We report on a new gut on chip combining the co-culture of primary epithelial and stromal cells in 3D biomimetic scaffold. Proper segregation of dividing and differentiated cells along the crypt-villus axis was achieved in these unique conditions.
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