“…Under a fast and large deformation flow field common in material processing, rheology and chain dynamics of immiscible blends are rather complex because they not only depend on the interplay between thermodynamics and kinetics in the phase separation process but also strongly correlate with the interface, especially the intricate topological constraints at the interface (i.e., interfacial entanglements). For example, upon start-up of fast shear flow, in contrast to the one-component polymer melts or the miscible polymer blends, the immiscible polymer blends usually show velocity slip at polymer–polymer interfaces, which is often seen as a signature for interface yielding and qualitatively attributed to the lower viscosity in the interfacial region than in the bulk. , When the steady state is reached, with the interfacial polymer chains oriented, deformed, and disentangled, it is assumed that the dominant mechanism of interfacial friction changes from entangled loops to unentangled loops and the slip velocity ( V s ) increases. , Meanwhile, since the interfacial shear stress σ numerically reflects the overall contribution of interfacial entanglements and unentangled loops to the momentum transfer across the interface, the interfacial stress is expected to follow a power-law behavior with the interfacial slip velocity and its exponent macroscopically represents whether the interface under shear flow is entangled or not. − Furthermore, for entangled polymer melts, the reduction in interchain constraints of polymers at high shear rates may lead to the onset of retraction or tumbling cycles of the individual molecules, and particularly with the entanglement network disintegration, as the chains strongly disentangle, the chain molecule begins to tumble in a hairpin-like configuration as observed via nonequilibrium molecular dynamics simulations of monodisperse entangled polymer melts. − So far, experiments ,− , and theoretical studies , have focused on the slip behaviors of the entangled polymer–polymer interface in binary blends and suggested that there exists a strong nonlinear dependence of the slip velocity on interfacial stress, but the quantitative details are quite different. For example, the theory of Brochard-Wyart and de Gennes predicts a stick–slip transition with the power law from V s ∝ σ ∞ to σ 1 , corresponding to a microscopic transition from a (weakly) entangled interface with a low slip velocity to an unentangled interface with a quite high slip velocity.…”