1963
DOI: 10.1002/app.1963.070070318
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Electrical conductivity of polypropylene

Abstract: The steady‐state (d.c.) electrical conductivity of polypropylene has been measured as a function of temperature (25–150°C.) and field strength (0–94 kv./cm.). The temperature coefficient of the conductivity is 34.6 kcal./mole expressed as an activation energy. This is much larger than the activation energy for diffusion of small molecules in the same polymer. Thus, ionization rather than diffusion appears to be the primary activation process. The conductivity is nonohmic; the conductance quotient is a linear f… Show more

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Cited by 48 publications
(16 citation statements)
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“…using eqs. ( 3 ) and (51, of our HDPE theory, and the symbols are experimental points. Different hopping distances X were required at different temperatures to obtain good agreement between theory and experiment.…”
Section: Ir and X-ray Scansmentioning
confidence: 99%
“…using eqs. ( 3 ) and (51, of our HDPE theory, and the symbols are experimental points. Different hopping distances X were required at different temperatures to obtain good agreement between theory and experiment.…”
Section: Ir and X-ray Scansmentioning
confidence: 99%
“…Figure 5 shows a typical glass cell used to study powders (Gray, 1969). The nature of the specific sample frequently dictates the type of sample holder to be used.…”
Section: Table I Electrode Materialsmentioning
confidence: 99%
“…There are well-known methods for deciding which elements and structures will be useful for lowering ionization potentials and increasing the electron affinity of the donor and acceptor (Turner, 1966;Briegleb, 1964). There are well-known methods for deciding which elements and structures will be useful for lowering ionization potentials and increasing the electron affinity of the donor and acceptor (Turner, 1966;Briegleb, 1964).…”
Section: Impurity Conductionmentioning
confidence: 99%
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“…(9) The theoretical tunnelling characteristic follows the Fowler-Nordheim relation rather well for a number of different barrier geometries,c4) so we may write where q is the electronic charge, V, the barrier voltage, I the current, A the area, m* the effective mass of the carrier, S* the tunnel length, 4 the barrier height and 7 the Fermi energy in the emission region. The value of V , was found from the relation VT= E+ V,,-Z(R+S) (7) and the value of the constant C1 which appears in V,, was adjusted to give the best fit to equation (6). It is seen in Fig.…”
Section: (B) Field Emission Characteristicmentioning
confidence: 99%