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Melting temperature functions

Fig. 3. The glass-transition (23) and melting temperature (22) of wool as a function of regain. Fig. 3. The glass-transition (23) and melting temperature (22) of wool as a function of regain.
Vinyhdene chloride copolymers are available as resins for extmsion, latices for coating, and resins for solvent coating. Comonomer levels range from 5 to 20 wt %. Common comonomers are vinyl chloride, acrylonitrile, and alkyl acrylates. The permeability of the polymer is a function of type and amount of comonomer. As the comonomer fraction of these semicrystalline copolymers is increased, the melting temperature decreases and the permeability increases. The permeability of vinylidene chloride homopolymer has not been measured. [Pg.489]

The ability of XPD and AED to measure the short-range order of materials on a very short time scale opens the door for surface order—disorder transition studies, such as the surface solid-to- liquid transition temperature, as has already been done for Pb and Ge. In the caseofbulkGe, a melting temperature of 1210 K was found. While monitoring core-level XPD photoelectron azimuthal scans as a function of increasing temperature, the surface was found to show an order—disorder temperature 160° below that of the bulk. [Pg.249]

The flow process in an injection mould is complicated by the fact that the mould cavity walls are below the freezing point of the polymer melt. In these circumstances the technologist is generally more concerned with the ability to fill the cavity rather than with the magnitude of the melt viscosity. In one analysis made of the injection moulding situation, Barrie showed that it was possible to calculate a mouldability index (p.) for a melt which was a function of the flow parameters K and the thermal diffusivity and the relevant processing temperatures (melt temperature and mould temperature) but which was independent of the geometry of the cavity and the flow pattern within the cavity. [Pg.170]

From the y(jc) functions and the two melt temperatures used, and by using the viscosity curves from rheological examinations (Fig. 11), viscosity distributions T](jc) of the two pure components were easily determined, as shown in Figs. 15a and 15b. Subsequently, the viscosity ratio functions 6(jc) were also calculated (Fig. 16). All four curves fall slightly from the core to the outside. [Pg.694]

Figure 15 Calculated viscosity as function of the halved sample thickness for two melt temperatures and for (a) injection volume flux of 8 cmVs and (b) injection volume flux of 80 cm /s. Figure 15 Calculated viscosity as function of the halved sample thickness for two melt temperatures and for (a) injection volume flux of 8 cmVs and (b) injection volume flux of 80 cm /s.
Fig. 13. Phase topogram. Curves 1 and 2-melting temperatures of FCC and ECC as a function of the degree of extension / curve 3 - dependence /4, on crystallization temperature. Arrows show the way of orientational crystallization ... Fig. 13. Phase topogram. Curves 1 and 2-melting temperatures of FCC and ECC as a function of the degree of extension / curve 3 - dependence /4, on crystallization temperature. Arrows show the way of orientational crystallization ...
Figure 4.4 Heat capacity of N as a function of temperature. A solid phase transition occurs at 35.62 K, the melting temperature is 63.15 K, and the normal boiling temperature is 77.33 K. Figure 4.4 Heat capacity of N as a function of temperature. A solid phase transition occurs at 35.62 K, the melting temperature is 63.15 K, and the normal boiling temperature is 77.33 K.
Figure 4.8 Heat capacity of glycerol as a function of temperature. The solid line indicates Cp,m for the liquid and glassy phase. The dashed line represents Cp m for the solid. The dotted line at the melting temperature of 291.05 K. indicates the change in heat capacity upon melting. A glass transition occurs in the supercooled liquid at approximately 185 K. The heat capacities of the solid and the glass approach one another as the temperature is lowered they are almost identical below 140 K. Figure 4.8 Heat capacity of glycerol as a function of temperature. The solid line indicates Cp,m for the liquid and glassy phase. The dashed line represents Cp m for the solid. The dotted line at the melting temperature of 291.05 K. indicates the change in heat capacity upon melting. A glass transition occurs in the supercooled liquid at approximately 185 K. The heat capacities of the solid and the glass approach one another as the temperature is lowered they are almost identical below 140 K.
Figure 8.1 Phase diagram for CCF. Point (a) is the critical point and point (b) is the triple point. Line ab gives the vapor pressure of the liquid, line be gives the vapor pressure of the solid, and line bd gives the melting temperature as a function of pressure. Figure 8.1 Phase diagram for CCF. Point (a) is the critical point and point (b) is the triple point. Line ab gives the vapor pressure of the liquid, line be gives the vapor pressure of the solid, and line bd gives the melting temperature as a function of pressure.
The melting temperature is a function of the melting enthalpy and entropy ... [Pg.139]

Figure 3.10 Melting temperatures of caprolactam-caprolactone random copolymers as function of molar composition.22... Figure 3.10 Melting temperatures of caprolactam-caprolactone random copolymers as function of molar composition.22...
Fig. 18.1 Melting temperature (squares) and temperature of crystallization (triangles) for CZX-1 as a function of the DSC cooling rate. A plateau in the crystallization temperature is observed for cooling rates below l°/min resulting in a no-crystallization region of about 15°. Fig. 18.1 Melting temperature (squares) and temperature of crystallization (triangles) for CZX-1 as a function of the DSC cooling rate. A plateau in the crystallization temperature is observed for cooling rates below l°/min resulting in a no-crystallization region of about 15°.
Tungsten has the necessary high melting temperature (3660 K) to be employed as a thermionic source, and lanthanum hexaboride (LaB6) is also employed because of its low work function. [Pg.132]

Figure 19 (a) Peak melting temperature as a function of the branch content in ethylene-octene copolymers (labelled -O, and symbol —B (symbol, ) and -P (symbol, A) are for ethylene-butene and ethylene-propylene copolymers, respectively) and obtained from homogeneous metallocene catalysts show a linear profile, (b) Ziegler-Natta ethylene-octene copolymers do not show a linear relationship between peak melting point and branch content [125]. Reproduced from Kim and Phillips [125]. Reprinted with permission of John Wiley Sons, Inc. [Pg.160]

The heat flow into (endothermic) or out (exothermic) of a sample as a function of temperature and time is measured using the technique of DSC. In particular, it is used to study and determine the temperature of thermal transitions. For polymers, these include Tg, the glass transition temperature, Tc, the (exothermic) temperature of crystallisation for polymers that can crystallise, and Tm, the (endothermic) melting temperature. A DSC measurement requires only a small amount of sample 2-20 mg of a film, powder, fibre or liquid samples can be analysed in a DSC pan. [Pg.436]

We have found recently that I of PE decreases exponentially with an increase of annealing time at a temperature above the melting temperature (A t) [52]. Hereafter, we will call At the melt annealing time. We consider this phenomenon to be a type of melt relaxation. We obtained I as a function of At as,... [Pg.176]

The dynamic mechanical behavior indicates that the glass transition of the rubbery block is basically independent of the butadiene content. Moreover, the melting temperature of the semicrystalline HB block does not show any dependence on composition or architecture of the block copolymer. The above findings combined with the observation of the linear additivity of density and heat of fusion of the block copolymers as a function of composition support the fact that there is a good phase separation of the HI and HB amorphous phases in the solid state of these block copolymers. Future investigations will focus attention on characterizing the melt state of these systems to note if homogeneity exists above Tm. [Pg.152]

Figure 15.2 shows some typical hardness data for a typical metal (copper) as a function of temperature. It indicates that there are usually two regimes one above about half the melting temperature and one below. Both tend to be exponential declines, so they are linear on semi-logrithmic graphs. The temperature at which the break occurs is not strictly fixed, but varies from one metal to another, with the purity of a metal, with grain size, and so on. [Pg.185]


See other pages where Melting temperature functions is mentioned: [Pg.2912]    [Pg.206]    [Pg.418]    [Pg.242]    [Pg.341]    [Pg.489]    [Pg.328]    [Pg.223]    [Pg.388]    [Pg.420]    [Pg.306]    [Pg.139]    [Pg.145]    [Pg.164]    [Pg.460]    [Pg.429]    [Pg.178]    [Pg.345]    [Pg.381]    [Pg.451]    [Pg.700]    [Pg.309]    [Pg.310]    [Pg.191]    [Pg.99]    [Pg.159]    [Pg.159]    [Pg.193]    [Pg.390]    [Pg.421]   


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