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Electrical conductivity Determination

Electrical conductivities were calculated from the mean resistance values using the Van der Panw Equation (8.1) for the samples measured by the four-probe technique [1]. [Pg.81]

Where o is the electrical conductivity (S/cm), Rj and R2 are the mean values of measured resistance for a cast blend in its two perpendicular contact configurations (O) d is thickness of the sample (cm), and f is a geometric factor (approximately 1.00 for square-shaped plaques). [Pg.81]

Composition ( wt% NBR wt% PAniX)BSA) Onset Temperature of Major Exotherm (°C) [Pg.83]

Electrical conductivities ( 10 S/cm) were also calculated from the mean resistance values obtained by the two-probe method using Equation 8.2 [1]  [Pg.84]

Reasonably low electrical conductivity percolation threshold, i.e., 6.0 wt%/5.4 volume % of PANI.DBSA content can evidently be achieved here (with value oit = 3.6 and R = 0.99 for blends based on NBR 48 ACN wt%). [Pg.85]


Some remarks are necessary on the purity of chemicals. Ionic impurity causes a flow of electric current through polymerizing solution. This is certainly undesirable because it may give rise to a temperature rise and because it may trigger electrolytic reactions on the electrodes, which would screen the effect looked for. Thus, the solvents and monomers were most carefully purified. The impurity level was checked by the electric conductivity determined from the current and field intensities before polymerization. For example, 1,2-dichloroethane, the solvent most frequently used in our investigations, was purified until its specific conductivity was lowered below 1010 mho/cm. It should be mentioned... [Pg.349]

Figure 4.16 Temperature dependence of the electrical conductivity determined for epitaxial YSZ thin films with different thicknesses [272]. Figure 4.16 Temperature dependence of the electrical conductivity determined for epitaxial YSZ thin films with different thicknesses [272].
Figure 8. Temperature dependence of bulk- and interface-limited electrical conductivities determined for YSZ thin films [31],... Figure 8. Temperature dependence of bulk- and interface-limited electrical conductivities determined for YSZ thin films [31],...
More is known about CulhTe2 than about CuGaTe2. The properties of CuInTe2 are described in [26,30-36] these prc erties include Ae electrical conductivity (determined in a wide range of tenq>eratures [28]), the thermoelectric power, and the thermal conductivity. [Pg.62]

TABLE 93.5. NIRS Calibration and VaUdation Statistics for Log SCC and Absolute Electrical Conductivity Determination in Nonbomogenized Cow Quarter Foremilk... [Pg.391]

Ash is a measure of residual sodium acetate. A simple method consists of dissolving the PVA in water, diluting to a known concentration of about 0.5 wt %, and measuring the electrical conductivity of the solution at 30°C. The amount of sodium acetate is estabUshed by comparing the result to a cahbration curve. A more lengthy method involves the extraction of the PVA with methanol using a Soxhlet extractor. The methanol is evaporated and water is added. The solution is titrated using hydrochloric acid in order to determine the amount of sodium acetate. [Pg.487]

Total acidity and total chlorides can be deterrnined by conventional techniques after hydrolysing a sample. Satisfactory procedures for determining hydrogen chloride and free-sulfiir trioxide are described in the Hterature (18,41). Small amounts of both hydrogen chloride and sulfur trioxide can be found in the same sample because of the equiUbrium nature of the Hquid. Procedures for the direct deterrnination of pyrosulfuryl chloride have also been described (42,43), but are not generally required for routine analysis. Small concentrations of sulfuric acid can be deterrnined by electrical conductivity. [Pg.87]

Physical Properties. Most of the physical properties discussed herein depend on the direction of measurement as compared to the bedding plane of the coal. Additionally, these properties vary according to the history of the piece of coal. Properties also vary between pieces because of coal s britde nature and the crack and pore stmcture. One example concerns electrical conductivity. Absolute values of coal sample specific conductivity are not easy to determine. A more characteristic value is the energy gap for transfer of electrons between molecules, which is deterrnined by a series of measurements over a range of temperatures and is unaffected by the presence of cracks. The velocity of sound is also dependent on continuity in the coal. [Pg.221]

Table 2 shows the present state-of-the-art for the electrical conductivity of doped conjugated polymers. The magnitude of the electrical conductivity in polymers is a complex property determined by many stmctural aspects of the system. These include main-chain stmcture and TT-ovedap, molecular... [Pg.42]

The heat capacity is largely determined by the vibration of die metal ion cores, and tlris property is also close to tlrat of tire solid at the melting point. It therefore follows tlrat both the thermal conductivity and the heat capacity will decrease with increasing teirrperamre, due to the decreased electrical conductivity and the increased amplitude of vibration of the ion cores (Figure 10.1). [Pg.298]

The salt content determines the specific electrical conductivity of the water (see Section 2.2.2). In coastal areas this varies according to tide and time of year. The following average values in ohms per centimeter serve as a guide Narvik roadstead, 33 [7] Helgoland, 27 [7] North Sea, 30 Elbe/Cuxhaven, 100 [7] Elbe/ Brunsbuttelkoog, 580 Elbe/Altona, 1200 Liibeck wharf, 75 Antwerp (Quay 271), 120 Rotterdam Botlek, 240 Tokyo Gulf, 25 [8]. [Pg.391]

Electromagnetic (EM) Conductivity Measures the electrical conductivity of materials in microohms over a range of depths determined by the spacing and orientation of the transmitter and receiver coils, and the nature of the earth materials. Delineates areas of soil and groundwater contamination and the depth to bedrock or buried objects. Surveys to depths of SO to 100 ft are possible. Power lines, underground cables, transformers and other electrical sources severely distort the measurements. Low resistivities of surficial materials makes interpretation difficult. The top layers act as a shunt to the introduction of energy info lower layers. Capabilities for defining the variation of resistivity with depth are limited. In cases where the desired result is to map a contaminated plume in a sand layer beneath a surficial clayey soil in an area of cultural interference, or where chemicals have been spilled on the surface, or where clay soils are present it is probably not worth the effort to conduct the survey. [Pg.124]

This is an important relationship. It states that the modulus of a unidirectional fibre composite is proportional to the volume fractions of the materials in the composite. This is known as the Rule of Mixtures. It may also be used to determine the density of a composite as well as other properties such as the Poisson s Ratio, strength, thermal conductivity and electrical conductivity in the fibre direction. [Pg.173]

The determination of precise physical properties for elemental boron is bedevilled by the twin difficulties of complex polymorphism and contamination by irremovable impurities. Boron is an extremely hard refractory solid of high mp, low density and very low electrical conductivity. Crystalline forms are dark red in transmitted light and powdered forms are black. The most stable ()3-rhombohedral) modification has mp 2092°C (exceeded only by C among the non-metals), bp 4000°C, d 2.35 gcm (a-rhombohedral form 2.45gcm ), A77sublimation 570kJ per mol of B, electrical conductivity at room temperature 1.5 x 10 ohm cm- . [Pg.144]

Polonium is unique in being the only element known to crystallize in the simple cubic form (6 nearest neighbours at 335 pm). This a-form distorts at about 36° to a simple rhombohedral modification in which each Po also has 6 nearest neighbours at 335 pm. The precise temperature of the phase change is difficult to determine because of the self-heating of crystalline Po (p. 751) and it appears that both modifications can coexist from about 18° to 54°. Both are silvery-white metallic crystals with substantially higher electrical conductivity than Te. [Pg.753]

The determination of the degree of dissociation of cotarnine ° and the good agreement with the values derived from measurements of electrical conductivity with those from the spectrophotometric methods is indirect evidence that no significant part of the undissociated cotarnine is in the amino-aldehyde form. In the conductance calculation, the undissociated part was neglected. If this included a significant amount of amino-aldehyde (i.e., a secondary base), there would be a noticeable discrepancy in the degree of dissociation obtained by the two methods. [Pg.177]

Furthermore, the electrical conductivities of liquid Na-Sn alloys for the five compositions are determined with the Kubo-Greenwood scheme, using the trajectories from our ab initio MD simulations. The calculated values reproduce the measured strong variation of the conductivity with the Na (or Sn) concentration very well. The small (semimetallic) conductivity of the alloys with nearly equimolar composition can be explained by the position of the Fermi energy between the occupied sp-band of tin and the sp-band of sodium. [Pg.281]

All these methods will require careful monitoring initially to set up and determine the correct rate of blowdown once the plant is operating. In order to take the necessary sample from the boiler the boiler(s) should be fitted with a sample cooler. To automate the continuous blowdown a conductivity-controlled system may be installed. Here a controller continuously compares the boiler water electrical conductivity with a value set in the controller. Depending on whether this is above or below the set rate, it will automatically adjust the blowdown flow rate. [Pg.361]

The electrical conductivity in the solid state is determined by the product of the carrier concentration and the carrier mobility. In conjugated polymers both entities are material dependent and, i.e., are different for electrons and holes. Electrons or holes placed on a conjugated polymer lead to a relaxation of the surrounding lattice, forming so-called polarons which can be positive or negative. Therefore, the conductivity, o, is the sum of both the conductivity of positive (P+) and negative polarons (P ) ... [Pg.472]


See other pages where Electrical conductivity Determination is mentioned: [Pg.213]    [Pg.81]    [Pg.85]    [Pg.53]    [Pg.747]    [Pg.223]    [Pg.213]    [Pg.81]    [Pg.85]    [Pg.53]    [Pg.747]    [Pg.223]    [Pg.365]    [Pg.58]    [Pg.447]    [Pg.124]    [Pg.202]    [Pg.203]    [Pg.520]    [Pg.552]    [Pg.42]    [Pg.766]    [Pg.2012]    [Pg.245]    [Pg.256]    [Pg.26]    [Pg.146]    [Pg.176]    [Pg.33]    [Pg.112]    [Pg.735]    [Pg.132]    [Pg.855]    [Pg.212]    [Pg.213]   
See also in sourсe #XX -- [ Pg.81 ]




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Determination by electrical conductivity

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