Appl. Phys. Lett., Vol. 76, No. 20, 15 May 2000
Taylor et al.
2855
We have previously demonstrated that RSi(JSi H ,Ts) for
way has been suggested by Kulkarni et al.11 and Boland12 to
contribute to low-temperature Si͑111͒ and Si͑001͒ growth,
respectively. Two of the three monohydride adatom back-
bonds on the Si͑011͒ 16ϫ2 surface are highly strained and
easily broken during H2 adsorption to form dihydride
species.3,4 By analogy, we propose that the backbonds are
also attacked by Si2H6, resulting in bond breakage and the
insertion of a SiH2 fragment accompanied by SiH4 desorp-
tion. This results in the addition of a second term to Eq. ͑3͒,
2
6
GS-MBE deposition from Si2H6 on the much simpler
Si͑001͒2ϫ1 ͑Ref. 10͒ surface can be well described by a
model, containing no fitting parameters, in which second-
order dissociative chemisorption of Si2H6 is followed by a
series of fast surface decomposition reactions with the final
step being first-order H2 desorption from the surface mono-
hydride phase. However, our TPD results for Si͑011͒ show
that Si2H6 adsorption and H2 desorption are both second
order.3,4 Thus, making the reasonable assumption that the
intermediate surface reaction steps are also fast on Si͑011͒,
Si–H
2
2J
S
H
Si H
6
2JSi H SSi H
db
Si H
2
6
2
6
2
6
2
RSiϭ
ϩ
.
͑4͒
is the Si2H6 reactive sticking probability via inser-
6
N
N
the overall change in during Si͑011͒ GS-MBE is given
db
Si–H
by the expression
S
Si H
2
d
tion, a thermally activated process with activation energy
ESi–H . Figure 2 shows that calculated results based on Eqs.
͑2͒ and ͑4͒ exhibit very good agreement with experimental
data over the entire growth temperature range until surface
roughening becomes significant at TsϾ900 °C. The best fit
db ϭϪ2JSi H ka ϩkd 1Ϫ ͒2.
͑1͒
2
db
͑
db
2
6
dt
The reaction rate constant ka for Si2H6 adsorption on
Si͑011͒ can be expressed as SSi H /Ns in which SSi H is the
2
6
2 6
zero-coverage reactive sticking probability and Ns is the bulk
surface site number density, 9.6ϫ1014 cmϪ2. kd in Eq. ͑1͒ is
the recombinative H2 desorption rate constant which can be
expressed as •exp(Ed /kTs), where the frequency factor
ϭ2ϫ1015 sϪ1 and the desorption activation energy Ed
ϭ2.68 eV are known from the 1 TPD results discussed
above. SSi H at 700 °C was determined from the slope of the
shown by the solid line in Fig. 2 gives ESi–Hϭ0.5 eV which
Si–H
yields S
values varying from 5.24ϫ10Ϫ4 at 550 °C to
Si H
2
6
1.09ϫ10Ϫ4 at 400 °C.
In conclusion, the RSi(Ts) data are well described by a
kinetic model incorporating two competing film growth
mechanisms: ͑1͒ dissociative chemisorption of Si2H6 onto
dangling bonds followed by fast surface dissociation steps
and second-order H2 desorption from the surface monohy-
dride phase; and ͑2͒ Si2H6 insertion into Si–H surface bonds
followed by second-order desorption of SiH4.
2
6
RSi vs JSi H data in Fig. 3͑b͒ to be 0.0075, approximately
2
6
20% of the Si͑001͒ value.10 We assume, as in the case for
Si͑001͒ GS-MBE from Si2H6,11 that SSi H for Si͑011͒ is not
2
6
strongly Ts dependent.
The steady-state dangling bond coverage obtained from
Eq. ͑1͒ is
The authors acknowledge the financial support of the
SRC and the Materials Science Division of the US Depart-
ment of Energy ͑DOE͒ under Award No. DEFG02-
ER9645439. P.D. is partially supported by NSERC of
Canada. The authors also appreciate the use of the Center for
Microanalysis of Materials at the University of Illinois,
which is partially supported by the DOE.
0.5 Ϫ1
2ISi H SSi H
2 6
2
6
ϭ 1ϩ
͑2͒
ͫ
ͩ
ͪ
ͬ
db
N exp ϪE /kT ͒
͑
s
d
s
and the film growth rate is given by
2
db
2JSi H SSi H
2
6
2
6
RSiϭ
,
͑3͒
1 C. W. Liu, J. C. Sturm, Y. R. J. Lacroix, M. L. W. Thewalt, and d. D.
Perovic, Appl. Phys. Lett. 65, 76 ͑1994͒.
N
2 T. L. Kreifels, R. L. Hengehold, Y. K. Yeo, P. E. Thomson, and D. S.
Simons, J. Vac. Sci. Technol. A 13, 636 ͑1995͒.
in which N is the bulk Si atom number density, 5
ϫ1022 cmϪ3. In the flux-limited regime where ap-
3 N. Taylor, H. Kim, T. Spila, J. A. Eades, G. Glass, P. Desjardins, and J. E.
Greene, J. Appl. Phys. 85, 501 ͑1999͒.
db
proaches its saturation value, Eq. ͑3͒ predicts RSi to be nearly
independent of Ts and to increase linearly with JSi H , as
4 H. Kim, N. Taylor, T. Spila, G. Glass, S. Y. Park, J. E. Greene, and J. R.
Abelson, Surf. Sci. 380, L496 ͑1997͒.
2
6
5 S. Miura, K. Kato, T. Ide, and T. Ichinokawa, Surf. Sci. 191, 259 ͑1987͒.
6 E. J. van Loenen, D. Dijkkamp, and A. J. Hoeven, J. Microsc. 152, 487
͑1988͒.
observed in Fig. 3͑b͒.
The dashed curve in Fig. 2 is a plot of RSi vs Ts based
upon Eqs. ͑2͒ and ͑3͒. While it provides a good fit to the data
for the growth temperature range 550ϽTsр900 °C, experi-
mental RSi values are higher than predicted at both higher
and lower temperatures. The difference at higher tempera-
tures is due to surface roughening.
The RSi(Ts) results at Tsр550 °C indicate that a new
reaction path for film growth becomes competitive with the
mechanism described by Eqs. ͑2͒ and ͑3͒. Dangling bond
coverages determined by TPD range from 0.133 ML at
550 °C to 0.002 ML at 400 °C. At these temperatures, where
7 G. Shimaoka, Appl. Surf. Sci. 65Õ66, 569 ͑1993͒.
8 Y. Yamamoto, T. Sueyoshi, T. Sato, and M. Iwatsuki, Jpn. J. Appl. Phys.,
Part 2 32, L532 ͑1993͒.
9 The effect of the surface phase transformation on RSi is difficult to observe
since it occurs over a narrow temperature range in the flux-limited to
surface-reaction-limited transition region. However, we know from TPD
results that db(1ϫ1)ϭ2db(16ϫ2). Thus, the RSi(Ts) data suggest that
the Si2H6 reactive sticking probability is lower on the 1ϫ1 than on the
16ϫ2 reconstructed surface.
10 T. R. Bramblett, Q. Lu, T. Karasawa, M.-A. Hasan, S. K. Jo, and J. E.
Greene, J. Appl. Phys. 76, 1884 ͑1994͒.
11 S. K. Kulkarni, S. M. Gates, B. A. Scott, and H. H. Sawin, Surf. Sci. 239,
13 ͑1990͒; S. K. Kulkarni, S. M. Gates, C. M. Greenlief, and H. H. Sawin,
ibid. 239, 26 ͑1990͒.
is high and approaching saturation, we propose that film
H
growth via the direct insertion of incident Si2H6 molecules
into Si–H surface bonds becomes significant. A similar path-
12 J. J. Boland, Phys. Rev. B 44, 1383 ͑1991͒.
138.251.14.35 On: Wed, 17 Dec 2014 23:10:55