1984
DOI: 10.1007/978-3-662-02403-4
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Electronic Properties of Doped Semiconductors

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Cited by 3,951 publications
(4,623 citation statements)
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“…28). The T À 1/2 behaviour, however, could be interpreted in a number of ways, particularly conventional Efros-Shklovskii (ES) VRH 29 or inter-cluster hopping 30 . In conventional ES VRH, Coulomb interaction effects lead to a soft-gapped density of states around E F giving r ¼ r ES exp (T ES /T) 1/2 , where T ES ¼ 2.8 e 2 /kk B L C , and k is the dielectric constant 29 .…”
Section: Electrochemical Thin Film Transistorsmentioning
confidence: 99%
See 1 more Smart Citation
“…28). The T À 1/2 behaviour, however, could be interpreted in a number of ways, particularly conventional Efros-Shklovskii (ES) VRH 29 or inter-cluster hopping 30 . In conventional ES VRH, Coulomb interaction effects lead to a soft-gapped density of states around E F giving r ¼ r ES exp (T ES /T) 1/2 , where T ES ¼ 2.8 e 2 /kk B L C , and k is the dielectric constant 29 .…”
Section: Electrochemical Thin Film Transistorsmentioning
confidence: 99%
“…The T À 1/2 behaviour, however, could be interpreted in a number of ways, particularly conventional Efros-Shklovskii (ES) VRH 29 or inter-cluster hopping 30 . In conventional ES VRH, Coulomb interaction effects lead to a soft-gapped density of states around E F giving r ¼ r ES exp (T ES /T) 1/2 , where T ES ¼ 2.8 e 2 /kk B L C , and k is the dielectric constant 29 . A similar T dependence can, however, also be obtained from thermally assisted tunnelling between nanoscopic conductive regions in a more insulating matrix, due to the Coulomb penalty associated with single carrier charging 30 .…”
Section: Electrochemical Thin Film Transistorsmentioning
confidence: 99%
“…On the other hand the probability of phonon-activated transitions towards higher energy levels also depends exponentially on the energy difference. When the distribution is very wide in the energy scale, it is necessary to consider the combination of probabilities for hopping at different distances and hopping at different levels, as is well established in the theories of hopping conductivity for bulk amorphous semiconductors, 137,138 and this will be summarily discussed below. The extent of disorder is an important aspect for characterizing the electronic properties of nanostructured materials, first because of the dispersion of energy of charge carrier within quantum dots, but also due to the influence on long range paths for electron transport.…”
Section: Transport Propertiesmentioning
confidence: 99%
“…Later, more systematic treatments were initiated that were based on percolation arguments, the so-called critical path analysis. 137,138 VRH has been observed in a wide variety of systems such as Si-and Ge-based inorganic semiconductors, 209 conducting polymers and assemblies of quantum dots. 210 The hopping conductivity has been amply studied for bulk amorphous semiconductors 137,138 and organic semiconductors with a Gaussian DOS, 206,207,[211][212][213][214][215][216][217] but these developments have not been generally applied in electrochemistry experiments.…”
Section: Transport In a Continuous Density Of Statesmentioning
confidence: 99%
“…The original model is based on the idea of DEs in the hopping network or 'infinite cluster' along which the current flows in a disordered medium [19]. The DEs can be understood as the end points of percolation paths within an insulating island.…”
mentioning
confidence: 99%