2002
DOI: 10.1063/1.1488589
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Dynamics and rheology of a supercooled polymer melt in shear flow

Abstract: Using molecular dynamics simulations, we study dynamics of a model polymer melt composed of short chains with bead number N = 10 in supercooled states. In quiescent conditions, the stress relaxation function G(t) is calculated, which exhibits a stretched exponential relaxation on the time scale of the α relaxation time τα and ultimately follows the Rouse dynamics characterized by the time τR ∼ N 2 τα. After application of shearγ, transient stress growth σxy(t)/γ first obeys the linear growth t 0 dt ′ G(t ′ ) f… Show more

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Cited by 41 publications
(51 citation statements)
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“…With this density and temperature, the configuration of bead particles becomes severely jammed, resulting in the complicated nonNewtonian viscosity and long-time relaxation phenomena typically seen in glassy polymers. [44][45][46] We assume that the macroscopic quantities are uniform in the x-and z-directions, @=@x ¼ @=@z ¼ 0. The macroscopic velocity v is described by the following equations: …”
Section: Multiscale Modelling and The Simulation Methodsmentioning
confidence: 99%
“…With this density and temperature, the configuration of bead particles becomes severely jammed, resulting in the complicated nonNewtonian viscosity and long-time relaxation phenomena typically seen in glassy polymers. [44][45][46] We assume that the macroscopic quantities are uniform in the x-and z-directions, @=@x ¼ @=@z ¼ 0. The macroscopic velocity v is described by the following equations: …”
Section: Multiscale Modelling and The Simulation Methodsmentioning
confidence: 99%
“…Hence such forces might responsible of the nearly-ballistic dependence of the relaxation time on the wave-vector and of CE decay of time correlators with an exponent ∼ 1.5 [3,4,5]. Similarly, if the system is sheared and the perturbation gives (at least locally) rise to a linear displacement in time one can again expect this type of relaxation [4,19]. Interestingly, in the non-ergodic gels just mentioned the relaxation is supposed to occur via the motion of the connecting branches of the gel network and formation or breaking of network nodes, see Ref.…”
mentioning
confidence: 98%
“…The competition between the thickening, produced by the aging, and the thinning, induced by shear flow, gives rise to interesting phenomena. On the theoretical and numerical side, evidences of the competition between these two effects come from the extension of slow dynamics theories in complex systems, such as mode coupling theory (MCT) [3], mean-field models [4], trap models [1] and molecular dynamics simulations [5,6,7], to the presence of external driving forces. These studies show that the structural dynamics are very sensitive to even moderate shear rates, providing that the characteristic timescale for structural rearrangements becomes of the same order of the inverse shear rate.…”
Section: Introductionmentioning
confidence: 99%