1965
DOI: 10.1007/978-3-642-48244-1
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Elektronische Halbleiter

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Cited by 80 publications
(18 citation statements)
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“…Si) semiconductors. In order to do so, one has to consider the relationship between momentum and energy as functions of the crystal direction (Spenke 1965, Sze 1985. For indirect semiconductors the momentum of holes at the top of the valence band is different from the momentum of electrons at the bottom of the conduction band.…”
Section: Energy Bandsmentioning
confidence: 99%
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“…Si) semiconductors. In order to do so, one has to consider the relationship between momentum and energy as functions of the crystal direction (Spenke 1965, Sze 1985. For indirect semiconductors the momentum of holes at the top of the valence band is different from the momentum of electrons at the bottom of the conduction band.…”
Section: Energy Bandsmentioning
confidence: 99%
“…Basic semiconductor physics is treated in many excellent textbooks (Spenke 1965;Smith 1979;Kittel 1976;Grove 1967;andSze 1981 and, to which the interested reader is referred. For a semiquantitative understanding of detectors a short treatment of the subject is included.…”
Section: Introductionmentioning
confidence: 99%
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“…The spatial distribution of carriers in the semiconductor follows Boltzmann statistics for the mobile carriers, electrons and holes, as long as their concentration does not approach the range of degfineracy. '1'he occupation of the donor or acceptor states as well as of surface states is described by Fermi statistics, compare, e.g., Hanney (1959), Shockley (1963), Spenke:. (1965).. For ions adsorbed from the electrolyte, or surface groups that react with electrolyte components, again Boltzmanh statistics have to be applied, modified by the restrictions due to a limited number of surface siteso By these basic laws, the correiiations between charge density and electrostatic potential can be derived and compared with experimental data.…”
Section: B Experimental Problems and Special Techniquesmentioning
confidence: 99%
“…and find the most probable distribution in the known manner [17]. The number of ways in which a distribution of n, electrons in In2+ states and n, electrons in In3+ : e-states can be achieved is taking into account the effect of spin which allows two possibilities for each electron.…”
Section: Appendixmentioning
confidence: 99%