2020
DOI: 10.1002/macp.202000011
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Morphological and Electronic Properties of Poly(ethylene glycol)/RAMEB Polyrotaxane and Polypyrrole Supramolecular Networks

Abstract: well their mechanical properties. The crosslinked polyrotaxanes are characterized by high mobility of the junctions, which considerably diminished the internal tension when a stimulus is applied, providing the enhancements of mechanical properties. [6][7][8][9][10][11] The blending of the CPs into the matrix, in one step reaction, leads to a more homogeneous network compounds. Recently, our efforts are being made in this directions and a versatile synthetic strategy was applied for the synthesis of such supram… Show more

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“…[ 43 ] To get further information about β ‐relaxation process the frequency‐dependent ε ″ curves were analyzed by using Havriliak–Negami Equation () ε=εiε=ε+εsε[]()1+iωτHNab\begin{equation}\varepsilon = \varepsilon ^{\prime} - i\varepsilon ^{\prime\prime} = {\varepsilon _\infty } + \frac{{{\varepsilon _s} - {\varepsilon _\infty }}}{{{{\left[ {{{\left( {1 + i\omega {\tau _{{\rm{HN}}}}} \right)}^a}} \right]}^b}}}\end{equation}where ε s and ε ∞ represent the relaxed ( ω → 0) and unrelaxed ( ω →∞) values of the dielectric constant for the relaxation process, ω is the angular frequency (where ω = 2 πf ), τ HN is the HN relaxation time for the relaxation process associated with peak maxima, a and b are the broadening and skewing parameters, respectively. [ 44 ] The deconvolutions of β ‐relaxation process for all composite materials are shown in Figure . From the isochronal loss curves two dielectric peaks characteristic to the relaxation processes were identified, first peak at about −100 °C assigned to γ ‐relaxation (green lines) specific to PS chains [ 37 ] and the second one at −80 °C is the β ‐relaxation process (red lines) as consequence of the PEG segments motions in sub‐ T g temperature and also to the macrocycles sliding motion.…”
Section: Resultsmentioning
confidence: 99%
“…[ 43 ] To get further information about β ‐relaxation process the frequency‐dependent ε ″ curves were analyzed by using Havriliak–Negami Equation () ε=εiε=ε+εsε[]()1+iωτHNab\begin{equation}\varepsilon = \varepsilon ^{\prime} - i\varepsilon ^{\prime\prime} = {\varepsilon _\infty } + \frac{{{\varepsilon _s} - {\varepsilon _\infty }}}{{{{\left[ {{{\left( {1 + i\omega {\tau _{{\rm{HN}}}}} \right)}^a}} \right]}^b}}}\end{equation}where ε s and ε ∞ represent the relaxed ( ω → 0) and unrelaxed ( ω →∞) values of the dielectric constant for the relaxation process, ω is the angular frequency (where ω = 2 πf ), τ HN is the HN relaxation time for the relaxation process associated with peak maxima, a and b are the broadening and skewing parameters, respectively. [ 44 ] The deconvolutions of β ‐relaxation process for all composite materials are shown in Figure . From the isochronal loss curves two dielectric peaks characteristic to the relaxation processes were identified, first peak at about −100 °C assigned to γ ‐relaxation (green lines) specific to PS chains [ 37 ] and the second one at −80 °C is the β ‐relaxation process (red lines) as consequence of the PEG segments motions in sub‐ T g temperature and also to the macrocycles sliding motion.…”
Section: Resultsmentioning
confidence: 99%