Q2. What is the main idea of the paper?
It is shown that a theory based on freezing-in of defects, first given by Busch, can be extended to small-polaron hopping conductors.
Q3. What is the definition of the Meyer-Neldel rule?
Next it is shown that a Gaussian distribution of defect energy levels or a Gaussian distribution of hopping energies, under specific conditions of defect interactions, can also lead to this rule.
Q4. What is the effect of small-polaron band conduction on the conductivity of organic materials?
In a following publication these authors (23) show that also small-polaron band conduction can lead to Eq. (4), in which case 2T0 equals the Debye temperature TD.
Q5. What is the common explanation for the Meyer-Neldel rule in ionic?
Wapenaar et al. (26) were able to explain the Meyer-Neldel rule in Ba1-,LaXF2+x solid solutions assuming a Gaussian distribution of activation energies where the average value depends linearly on the lanthanum concentration x.
Q6. What is the second mechanism discussed by Roberts?
A second mechanism discussed by Roberts is possible if the concentration of the majority carrier band states tail exponentially with energy.
Q7. What is the Y in Eq. 3?
Straight lines demonstrate the Meyer-Neldel rule.suggestion by Busch (5) that the factor (Y in Eq. (3) is a measure of the temperature 8 where the defect concentration is frozen-in.
Q8. What is the derivation of Busch's rule?
the derivation given by Busch is not directly applicable in their case since Busch assumes that conduction takes place in a broad band, while charge transport in vanadium garnets takes place via adiabatic hopping of small polarons (27).
Q9. What is the Meyer-Neldel rule for inorganic and organic semiconductors?
Both for inorganic and organic semiconductors the Meyer-Neldel rule is observed in samples in which differences in concentration of charge carriers have been created by some chemical treatment.
Q10. What is the Meyer-Neldel rule in inorganic semiconductors?
First it is shown that the freezing-in of donor acceptor-type defects can lead to this rule both for band conductors and for small-polaron hopping conductors.