Abstract:A high temperature (700~176 oxidation process for the formation of thin tunnelable SiO2 (20-70A) is described. This oxidation process uses liquid 02 at liquid N2 temperature as a source of oxidant and oxygen is vaporized just before the furnace tube to supply a water-free oxidant ambient. The activation energy (20.2 keal/mole) of oxidation rate differs from that previous (43.9 kcal/mole) which has been evaluated for thin oxide growth using the 02/N2 partial pressure method. By the use of this technique we can … Show more
“…However, Fehlner (22) reported that the Cabrera-Mott model (23) (CM model) is valid for explaining the oxidation under low temperature or low pressure conditions. Kamigaki et al (24) and Horiuchi et al (25) reported that the CM model rather than the DG model was adequate for explaining the kinetics of thermal oxidation under low partial pressures, in which diluted oxygen is used to grow very thin oxide films of less than 10 nm for MNOS nonvolatile memory devices. Furthermore, Yamasaki et al…”
Section: Resultsmentioning
confidence: 99%
“…[3] rather than Eq. [5], since the oxide thickness is much larger than the results obtained from Kamigaki et al (24) and Horiuchi et al (25). The oxidation rate, i.e., dx/dt at an arbitrary oxide thickness, can be estimated by differentiating Eq.…”
Section: Table I Values Of T Ii(b/a) and I/b From The Deal-grove Ther...mentioning
Silicon dioxide growth in an oxygen plasma is investigated using newly developed microwave discharge equipment with electron cyclotron resonance. It is found that the plasma oxidation kinetics can be explained by the Cabrera‐Mott model, in which the drift motion of ions is assumed, rather than by the Deal‐Grove thermal oxidation model. The drift motion of oxygen ions across the oxide film under the influence of self‐bias in the plasma is considered to be the plasma oxidation mechanism. Infrared absorption and etch‐rate measurements reveal that the physical properties of plasma oxidized
SiO2
at 600°C are structurally quite comparable to those of thermally oxidized
SiO2
.
“…However, Fehlner (22) reported that the Cabrera-Mott model (23) (CM model) is valid for explaining the oxidation under low temperature or low pressure conditions. Kamigaki et al (24) and Horiuchi et al (25) reported that the CM model rather than the DG model was adequate for explaining the kinetics of thermal oxidation under low partial pressures, in which diluted oxygen is used to grow very thin oxide films of less than 10 nm for MNOS nonvolatile memory devices. Furthermore, Yamasaki et al…”
Section: Resultsmentioning
confidence: 99%
“…[3] rather than Eq. [5], since the oxide thickness is much larger than the results obtained from Kamigaki et al (24) and Horiuchi et al (25). The oxidation rate, i.e., dx/dt at an arbitrary oxide thickness, can be estimated by differentiating Eq.…”
Section: Table I Values Of T Ii(b/a) and I/b From The Deal-grove Ther...mentioning
Silicon dioxide growth in an oxygen plasma is investigated using newly developed microwave discharge equipment with electron cyclotron resonance. It is found that the plasma oxidation kinetics can be explained by the Cabrera‐Mott model, in which the drift motion of ions is assumed, rather than by the Deal‐Grove thermal oxidation model. The drift motion of oxygen ions across the oxide film under the influence of self‐bias in the plasma is considered to be the plasma oxidation mechanism. Infrared absorption and etch‐rate measurements reveal that the physical properties of plasma oxidized
SiO2
at 600°C are structurally quite comparable to those of thermally oxidized
SiO2
.
“…There is, however, a maximum thickness at which the Mott-Cabrera mechanism stops being effective. Horiuchi (20) shows that this thickness is about 60-70A which is much less than the 200-800A oxide thickness where the rapid initial growth is found (19).…”
“…It was shown by Horiuchi et al (20) that for extremely dry oxygen ambients an inverse logarithmic growth regime is found which is characteristic for the field-assisted growth (also called Mott-Cabrera mechanism). There is, however, a maximum thickness at which the Mott-Cabrera mechanism stops being effective.…”
The theory of the kinetics of the thermal oxidation of silicon is extended after critical examination of the solubility and transport behavior of water in silica. From the solubility data for water in silica reported in the literature, the dissolution appears to be a two‐stage process at temperatures up to 1200°C. In the first stage silanol groups are formed at a relatively slow rate. In the second stage these silanol groups react with water forming hydronium ions
false(H3O+false)
and silicate ions
false(=SiO−false)
fixed to the silica network. The second stage is relatively fast compared to the first stage. Consistent with this the transport of water appears to occur by the ambipolar diffusion of hydronium
false(H3O+false)
and hydroxyl ions (OH−). The dissolution and transport of water predict a linear‐parabolic rate law, which differs slightly from the one obtained by Deal and Grove. The catalytic role of water in mixed ambients is explained by a simple interaction between
O2
and
H2
formed by the oxidation of Si by
H2O
. An expression for oxide growth accounting for this interaction is derived and properly fits the experimental data reported in the literature. It predicts correctly the linear dependence of the parabolic rate constant and the square root dependence of the linear rate constant on water partial pressure. It predicts also the initial growth regime.
“…It was found that all the growth curves can be fitted reasonably well by the linear-parabolic equation. In the case of low oxygen partial pressure [14] and pyrogenic steam oxidation at high temperature [ 151, the linear rate constant may take a negative value. Fig.…”
Section: Determination Of Rate Constantsmentioning
Silicon dioxide growth curves were analyzed under a variety of oxidation conditions. The results indicated that the growth curve is not the linear-parabolic equation as predicted by the Deal-Grove model. Instead, a generalized form of linear-parabolic equation in which the coefficients are allowed to accommodate the change in the sign and thickness dependency may be desirable to describe the silicon oxidation process. It is also shown that the thickness dependency of the rate constant with appropriate approximations can be expressed explicitly in a functional form.
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