1987
DOI: 10.1016/0038-1101(87)90190-0
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Influence of substrate freeze-out on the characteristics of MOS transistors at very low temperatures

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Cited by 87 publications
(25 citation statements)
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“…• Incomplete ionization or substrate freeze-out In a MOSFET in thermal equilibrium (no voltage applied) dopant atoms will become deionized at a sufficiently low (cryogenic) temperature depending on the doping concentration in the range 10 12 to 10 18 cm −3 [34,35,36,37]. An overview of the freeze-out critical temperatures for each doping concentration in this range in silicon can be found in [28].…”
Section: Low-temperature Phenomenamentioning
confidence: 99%
“…• Incomplete ionization or substrate freeze-out In a MOSFET in thermal equilibrium (no voltage applied) dopant atoms will become deionized at a sufficiently low (cryogenic) temperature depending on the doping concentration in the range 10 12 to 10 18 cm −3 [34,35,36,37]. An overview of the freeze-out critical temperatures for each doping concentration in this range in silicon can be found in [28].…”
Section: Low-temperature Phenomenamentioning
confidence: 99%
“…13) [8,9]. This phenomenon, which is analogous to the so-caHed "kink" in SOl devices, is ascribed to the self-polarization ofthe bulk due to the majority carriers flowing from the body to the source.…”
Section: Kink Phenomenamentioning
confidence: 91%
“…This phenomenon gives rise to the self-biasing of the substrate and in turn to the forward polarization of the source-substrate diode. The shift in the bulk bias Vb induces a further change of the threshold voltage, which explains the leveling of the drain current in saturation [8][9][10]41]. …”
Section: Kink Phenomenamentioning
confidence: 98%
“…Dopants in the source and drain contacts can be assumed completely ionized at all times due to heavy doping effects [59], [60]. 'Freezeout' or thermal de-ionization of the dopants in the non-degenerately doped MOSFET body [61] can be included in the Poisson-Boltzmann equation simply by replacing N A with N A × P (T, N A ) (where N A is the dopant concentration and P (T, N A ) the ionization probability, con- sidering an n-channel MOSFET). The ionization probability follows from semiconductor statistics: P (T, N A ) is given by the Fermi-Dirac occupation probability f (E) of the acceptor energy level E A .…”
Section: Mosfet Modeling At Cryogenic Temperaturesmentioning
confidence: 99%