2018
DOI: 10.1021/acs.nanolett.8b02514
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Tuning the Relaxation of Nanopatterned Polymer Films with Polymer-Grafted Nanoparticles: Observation of Entropy–Enthalpy Compensation

Abstract: Polymer films provide a versatile platform in which complex functional relief patterns can be thermally imprinted with a resolution down to few nanometers. However, a practical limitation of this method is the tendency for the imprinted patterns to relax (“slump”), leading to loss of pattern fidelity over time. While increasing temperature above glass transition temperature (Tg) accelerates the slumping kinetics of neat films, we find that the addition of polymer-grafted nanoparticles (PGNP) can greatly enhanc… Show more

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Cited by 25 publications
(60 citation statements)
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“…The activation energy (E a ) increases for networks with larger R, while the entropy of activation (ln(τ 0 )) decreases for larger R. This behavior may be related to differences in the free volume fraction of the BTT and TCDDA moieties and the relative contributions of each to the network free volume with changing R compositions. Similar trends in E a and τ 0 have been observed for the polymer relaxation in nano-patterned polymer films [ 50 ] and polymer thin films [ 51 ]. From the Arrhenius behavior of τ eff , a compensation or isokinetic temperature (T comp ) was determined ( Figure 11 b) to be ~333 K (60 °C), which is below the T g for all R compositions but falls near the cure temperature (25 °C).…”
Section: Resultssupporting
confidence: 77%
“…The activation energy (E a ) increases for networks with larger R, while the entropy of activation (ln(τ 0 )) decreases for larger R. This behavior may be related to differences in the free volume fraction of the BTT and TCDDA moieties and the relative contributions of each to the network free volume with changing R compositions. Similar trends in E a and τ 0 have been observed for the polymer relaxation in nano-patterned polymer films [ 50 ] and polymer thin films [ 51 ]. From the Arrhenius behavior of τ eff , a compensation or isokinetic temperature (T comp ) was determined ( Figure 11 b) to be ~333 K (60 °C), which is below the T g for all R compositions but falls near the cure temperature (25 °C).…”
Section: Resultssupporting
confidence: 77%
“…Such a phenomenology, whose origin is discussed below in Section 3.8, is widely observed in diverse crystalline and glass materials. [110][111][112][113][114][115][116][117][118][119][120][121] In particular, it seems suitable to choose α P T g = 0.16 based on the empirical rule of Boyer and Bondi for polymers, which indicates that α P T g lies in the range 0.016 to 0.19, 122 which implies ∆S A ≈ ∆H A /T g if we take γ M to have a representative value of about 6, a value roughly consistent with our results from the GET and MD simulations below for coarse-grained models of polymer fluids. The product α P T g is also nearly constant in metallic GF materials 123 and α P T m is well-known to be fairly constant in metallic crystalline materials.…”
Section: Thermodynamic Scaling In the Arrhenius Relaxation Regimementioning
confidence: 99%
“…We have observed the EEC effect to be a significant factor in simulations of polymer systems 107,108,[117][118][119][120][121][122] and experiments of polymer nanocomposites and thin films. 117,123,124 Notably, the magnitude of the EEC effect on relaxation and diffusion can be rather significant, even meriting the term 'astounding'. For example, the prefactor of eq 2 can change by a factor of about 10 47 as the activation energy grows upon approaching the melting temperature from below.…”
Section: Transition State Theorymentioning
confidence: 99%