Anomalous dewetting dynamics in active entangled polymer films: flexible chains
1Lab of Soft Interfaces (LoSI), Department of Metallurgical Engineering and Materials Science, Indian Institute of Technology Bombay, Powai, Mumbai 400076, Maharashtra, India. mithunc@iitb.ac.in.
Abstract:
Spin-coated polymer films store molecular recoiling stress in kinetically trapped chain conformations, providing an extra driving force for dewetting beyond capillarity. I develop an analytical framework connecting this preparation-induced nonequilibrium stress, continuum viscoelastic thin-film hydrodynamics, and the activity-enhanced elasticity of active entangled polymer melts containing flexible chains. Activity generates grip forces at entanglement junctions, enhancing the elastic plateau by (1 + α)-where α is the activity parameter, growing linearly with chain length and Péclet number-and opening a fast grip-force relaxation channel on the timescale τg ∼ L, far shorter than the reptation time τd ∼ L3. The molecular recoiling stress decays biexponentially: the fast grip channel releases on τg, while the slow channel relaxes on the segmental timescale τeff ≪ τd, set by conformational rearrangements within the spin-cast film rather than by whole-chain reptation. Dewetting hole growth in all three rim-geometry regimes obeys Rp = KpΦact(t) with the same integrated active stress function Φact; the early-stage small-hole regime gives exponent n ≈ 1, consistent with polystyrene film experiments. Four unambiguous activity signatures emerge: a biexponential decay in sequential hole nucleation velocities with a kink at tinc ∼ τg and slow slope measuring τeff; a reversed morphological fingerprint in which both rim height and rim width are suppressed-because activity raises both the hole growth driving stress and the restoring modulus by the same factor (1 + α); a double maximum in the rim-width time trace above a universal activity threshold α > e2 ≈ 7.4, with the first peak Wmax,1 = [(1 + α)τg/τd]2/3 < 1 and the second peak recovering the passive value exactly for all α via the algebraic identity (1 - f)(1 + α) = 1; and a shift in slip length from bpass ∼ L3 to bact ∼ L2, reducing the rim width by a factor L2/3.
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