1968
DOI: 10.1063/1.1655894
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Dissolution of Polyethylene Single Crystals in Xylene and Octadecane

Abstract: Solution temperatures in xylene and n-octadecane of polyethylene single-crystal aggregates were measured by differential scanning calorimetry. Crystals were irradiated to suppress morphological changes during the heating process. The measurements, as a function of reciprocal lamellar thickness, yield values for the equilibrium dissolution temperatures Td0 and end surface free energy σe of Td0=113.7±1.2°C and σe=93±8 erg/cm2 for dissolution in xylene, and Td0=129.4±1.6°C and σe=92±10 erg/cm2 for dissolution in … Show more

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Cited by 27 publications
(13 citation statements)
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“…The mass crystallinity ( w c ) of the polymer is determined according to the total enthalpy method: wnormalc = ΔHnormalfwnormalpnormalΔHf0trueT1Tm0(cp,acp,c)dTwhere Δ H f is the measured melting enthalpy, ΔHnormalf0 is the melting enthalpy for 100% crystalline polyethylene (293 J g −1 ) at the equilibrium melting point, T 1 is an arbitrary temperature below the melting range, Tnormalm0 is the equilibrium melting temperature (141.5 °C), w p is the mass fraction of polymer in the polymer/particle composite system, and c p,a and c p,c are, respectively, the specific heat capacities of the amorphous and crystalline components, which are obtained from Wunderlich and Baur . The crystal thickness ( L c ) associated with the melting peak temperature is calculated according to the Thomson–Gibbs equation: Lnormalc = 2σnormaleΔHnormalf0ρnormalc1 TmTm0where T m is the melting peak temperature, ρ c = 1003.0 kg m −3 and ρ a = 851.9 kg m −3 are the densities of, respectively, the crystalline and amorphous components, and σ e = 93 mJ m −2 is the fold surface free energy for linear polyethylene . Figure a shows the melting thermograms of pristine LDPE and HDPE together with those of their blends.…”
Section: Polyethylene Nanocomposites For High Voltage Insulationmentioning
confidence: 99%
“…The mass crystallinity ( w c ) of the polymer is determined according to the total enthalpy method: wnormalc = ΔHnormalfwnormalpnormalΔHf0trueT1Tm0(cp,acp,c)dTwhere Δ H f is the measured melting enthalpy, ΔHnormalf0 is the melting enthalpy for 100% crystalline polyethylene (293 J g −1 ) at the equilibrium melting point, T 1 is an arbitrary temperature below the melting range, Tnormalm0 is the equilibrium melting temperature (141.5 °C), w p is the mass fraction of polymer in the polymer/particle composite system, and c p,a and c p,c are, respectively, the specific heat capacities of the amorphous and crystalline components, which are obtained from Wunderlich and Baur . The crystal thickness ( L c ) associated with the melting peak temperature is calculated according to the Thomson–Gibbs equation: Lnormalc = 2σnormaleΔHnormalf0ρnormalc1 TmTm0where T m is the melting peak temperature, ρ c = 1003.0 kg m −3 and ρ a = 851.9 kg m −3 are the densities of, respectively, the crystalline and amorphous components, and σ e = 93 mJ m −2 is the fold surface free energy for linear polyethylene . Figure a shows the melting thermograms of pristine LDPE and HDPE together with those of their blends.…”
Section: Polyethylene Nanocomposites For High Voltage Insulationmentioning
confidence: 99%
“…However, these activation energies should have no influence on the equilibrium state in (57), (58) and (63), but only on the time of equilibrium approach. In consequence, the isothermal and lateral melting process of a lametla according to (74) does not cause a change of ASMi , i.e., zlsMi is independent of the extent of melting and of the degree of crystallinity a. As is to be seen from (57) the dependence of the equilibrium ratio__~N / N t on the temperature is rather insensitive so that ASMi remains nearly constant over the melting range as well ( fig.…”
Section: Iiii1mentioning
confidence: 84%
“…This fact could be confirmed by direct investigations of A. J. Kovacs et al [69] on polyethyleneoxid crystals. Consequently the melting behaviour at the lateral faces Q and Ob (47) in figure 5 is decisive for Aszk in (73) or ZlsMi in (74) and not the melting behaviour at the cover faces Oc. Only a few investigations of this behaviour from the molecular point of view have been carried out, for instance [59], but they, too, have been restricted to certain special cases.…”
Section: Iiii1mentioning
confidence: 95%
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“…It is, therefore, impossible to correlate the results with structural data of the original crystals. BAIR et al [1][2][3] have contended t h a t radiation-induced crosslinking suppresses the lamellar thickening t o such an extent that the melting point, which is determined for a sample irradiated a t appropriate low doses, corresponds t o the actual melting of the original crystal without reorganization. This technique is based on an assumption that crosslinking occurring preferentially a t fold surfaces4-6) has nothing to do with the thermodynamic melting point of crystals.…”
Section: Zusammenfassungmentioning
confidence: 99%