2011
DOI: 10.1016/j.jnoncrysol.2010.06.043
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Secondary Johari–Goldstein relaxation in linear polymer melts represented by a simple bead-necklace model

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Cited by 48 publications
(95 citation statements)
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“…The dielectric spectra of the polar component measured with different combinations of P and T at constant α-loss peak frequency show the approximate coinvariance of τ β , τ α , and (1 − n). Moreover, molecular dynamics simulations of linear polymer melts represented by simple bead-necklace models were performed at ambient and elevated pressure by Bedrov and Smith, showing the same trend [33]. The torsional autocorrelation function (TACF) shows the presence of the JG β-relaxation at shorter times to be followed by the α-relaxation.…”
Section: Johari-goldstein Relaxation Of Rigid Polar Probes In Apolar mentioning
confidence: 85%
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“…The dielectric spectra of the polar component measured with different combinations of P and T at constant α-loss peak frequency show the approximate coinvariance of τ β , τ α , and (1 − n). Moreover, molecular dynamics simulations of linear polymer melts represented by simple bead-necklace models were performed at ambient and elevated pressure by Bedrov and Smith, showing the same trend [33]. The torsional autocorrelation function (TACF) shows the presence of the JG β-relaxation at shorter times to be followed by the α-relaxation.…”
Section: Johari-goldstein Relaxation Of Rigid Polar Probes In Apolar mentioning
confidence: 85%
“…In 1970, Johari and Goldstein shocked the research community by showing the existence of secondary relaxation in a totally rigid small molecular glass-former [1]. Starting from 1998, Ngai [2][3][4], Ngai and co-workers , and other workers [27][28][29][30][31][32][33] found secondary relaxations belonging to a special class have properties bearing strong connection to the α-relaxation in glass-formers of various chemical and physical compositions. For non-polymeric glass-formers in general that can be flexible or not totally rigid, the secondary relaxation in the special class has to involve the entire molecule or the basic relaxation unit.…”
Section: Introductionmentioning
confidence: 99%
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“…Similar molecules that are symmetric [19,20] or almost symmetric [21][22][23][24] undergo 180 degree flips, which have a signature in the correlation function different from that observed experimentally, but a possible connection to the JG-process has been noted. A Johari-Goldstein process has also been observed in simulations of bead-spring polymers [25,26], In this paper we discuss features of the a and fi relaxations measured by different orientational correlators, which in experiments are detected by different techniques (first-order correlation function by dielectric spectroscopy, second-order by dynamic light scattering and NMR). We also examine how characteristics such as the temporal separation and spectral breadths of the relaxations depend on the molecular asymmetry.…”
Section: Introductionmentioning
confidence: 82%
“…[6][7][8][9][10] These experimental investigations might be motivated by the cumulated findings of the relevance of the faster processes to a fundamental solution of the glass transition problem. [16][17][18][19][20][21][22][23][24][25][26][27] For glass-formers without a resolved secondary relaxation such as glycerol and propylene carbonate, the immediate faster process is the excess wing (EW), [18][19][20][21][28][29][30][31][32] which shows up in the dielectric loss, ε ′′ ( f ), as a second power law of frequency f at the high frequency flank of the α-loss peak, i.e., ε ′′ ( f ) = A(T) f −c with c approximately about 0.5. By lowering temperature T to approach or to fall below the glass transition temperature T g , another power law with small value of the exponent c appears at even higher frequencies and is appropriately referred to as the nearly constant loss (NCL).…”
Section: Introductionmentioning
confidence: 99%