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Optical properties of molecular-beam-epitaxy-grown InGaMnAs thin films
          F. C. Peirisa͒ and J. I. Hungerford
          Department of Physics, Kenyon College, Gambier, Ohio 43022
          O. Maksimov and N. Samarth
          Department of Physics and Materials Research Institute, Pennsylvania State University, University Park,
          Pennsylvania 16802
          ͑Received 6 November 2006; accepted 26 March 2007; published 31 May 2007͒
          The authors have determined the dielectric functions of a series of molecular-beam-epitaxy-grown
          ͑In0.5Ga0.5͒1−xMnxAs thin films deposited on InP substrates. Two variable angle spectroscopic
          ellipsometers, covering both the IR and the UV range ͑0.2– 30 ␮m͒, were used to obtain optical
          spectra for each of the samples. Using a standard inversion technique, the experimental data were
          modeled to obtain the dielectric function for each of the quaternary samples. By using a parametric
          semiconductor model, they deduced the critical point parameters corresponding to the electronic
          transitions in the Brillouin zone. Their analysis indicates that in this particular quaternary system,
          while the critical point associated with the fundamental gap, E0, blueshifts as a function of Mn
          concentration, the E1 critical point shows a redshift with respect to the Mn concentration. © 2007
          American Vacuum Society. ͓DOI: 10.1116/1.2734161͔



I. INTRODUCTION                                                           Besides providing useful information such as the index of
    Ga1−xMnxAs and In1−yMnyAs are two interesting ternary             refraction and the absorption coefficient, the complex dielec-
systems manifesting both semiconductor and magnetic prop-             tric function ͑⑀ = ⑀1 + i⑀2͒ of a semiconductor provides infor-
erties and belong to a class of materials known as diluted            mation about the electronic structure of the lattice.14,15 The ⑀1
magnetic semiconductors.1–3 A large volume of work points             and ⑀2 spectra can be used to determine the electronic tran-
to the fact that the ferromagnetic interaction can be aug-            sitions in the Brillouin zone ͑i.e., E0, E1, E1 + ⌬1, E2͒, pro-
mented by increasing the Mn concentration, which in turn              viding information on the band structure of the semiconduc-
would increase the Curie temperature of these systems.4               tor system. Although there are several methods available to
However, in Ga1−xMnxAs, the incorporation of Mn into the              determine ⑀, spectroscopic ellipsometry is one of the more
GaAs lattice has an upper limit because of the constraints            efficient methods, as it does not require one to perform a
involved in the solubility of Mn in GaAs and in In1−yMnyAs            Kramers-Kronig transformation.16
system; although one can incorporate high concentrations of               In this present study we have therefore used spectroscopic
Mn ͑around 20%͒, other parameters that govern the ferro-              ellipsometry to investigate ⑀ for a series of
magnetic interaction ͑i.e., lighter hole mass and weaker Mn-          ͑InyGa1−y͒1−xMnxAs thin films grown on InP substrates. Us-
hole exchange͒ tend to overcompensate the advantages                  ing a parametric semiconductor model to represent ⑀ ob-
gained by higher Mn concentrations in the alloy.5 It is con-          tained from ellipsometry, we determined the critical point
ceivable therefore that some of the deficiencies involved in           structure for each of these thin films. Our results show the
Ga1−xMnxAs and In1−yMnyAs systems can be rectified by                  functionality of E0 and E1 critical points as a function of the
marrying these systems to form the quaternary                         Mn concentration for the ͑InyGa1−y͒1−xMnxAs system.
͑InyGa1−y͒1−xMnxAs.6–8 This system has the distinct advan-
tage of large tunability, in terms of both lattice parameter and      II. EXPERIMENTAL DETAILS
band gap, and also offers a variety of other benefits such as             The ͑InyGa1−y͒1−xMnxAs samples were grown by low-
the flexibility of varying the magnetic anisotropy and the             temperature molecular beam epitaxy ͑MBE͒ on semi-
easy magnetization axis.9 Most of the research performed to           insulating InP ͑100͒ substrates. An Applied EPI 930 MBE
understand the interesting characteristics of the quaternary          system equipped with In, Ga, Mn, and As effusion cells was
system has been limited mainly to magnetic properties, using          used to perform the growth. Initially, the substrates were
techniques such as magnetometry, magnetoresistance, super-            deoxidized ͑ϳ480 ° C͒, and a 100 nm thick In0.5Ga0.5As
conducting quantum interference device, and magnetic circu-           buffer was deposited. The substrate temperature was then
lar dichroism. However, studies pertaining to optical proper-         lowered to 300 ° C before depositing the quaternary layer.
ties of magnetic semiconductor systems can also furnish               Reflection high energy electron diffraction ͑RHEED͒ was
insights into the origin of their ferromagnetic properties, es-       used to monitor the quality of the specimens, which showed
pecially in terms of their band structure dynamics.10–13 Pres-        a nice streaky pattern indicative of smooth two-dimensional
ently, however, there is a scarcity of such studies with re-          growth. In all, a total of four samples were grown for this
spect to ͑InyGa1−y͒1−xMnxAs.                                          study with y = 0.5, and 0 ഛ x ഛ 0.079. The other details re-
                                                                      lated to the experimental growth procedures are published
a͒
 Electronic mail: peirisf@kenyon.edu                                  previously.8

1087    J. Vac. Sci. Technol. B 25„3…, May/Jun 2007    1071-1023/2007/25„3…/1087/3/$23.00     ©2007 American Vacuum Society       1087
1088      Peiris et al.: Optical properties of molecular-beam-epitaxy-grown InGaMnAs                                                       1088


    While the Mn concentrations were obtained using elec-
tron probe microanalysis and x-ray photoelectron spectros-
copy, the In and Ga concentrations were determined using
the lattice parameters obtained by x-ray diffraction experi-
ments and comparing them to previously calibrated samples.
The thickness of the quaternary film was estimated from
RHEED oscillations and verified by x-ray reflectivity and
ellipsometry. Ellipsometric spectra were obtained using two
ellipsometers; a rotating analyzer ellipsometer operating be-
tween 200 and 1800 nm and a rotating compensator ellip-
someter operating between 2 and 30 ␮m. For a given
sample, once the spectra were taken separately in each of
these instruments, they were merged together for the analy-
sis. Additionally, for each sample, room temperature ellipso-
metric data were obtained for at least two different incident
angles.

III. RESULTS AND DISCUSSION                                        FIG. 1. Real part ͑⑀1͒ of the complex dielectric function of four different
    Spectroscopic ellipsometry generally measures two pa-          samples of ͑In0.5Ga0.5͒1−xMnxAs.
rameters, ⌿ and ⌬, at each wavelength that are related to the
ratio of reflection coefficients by
                                                                   nonzero values for ⑀2͒ seems to blueshift as a function of the
        Rp                                                         Mn concentration. In order to fully recognize the dependence
   ␳=      = tan͑⌿͒ei⌬ ,
        Rs                                                         of the critical point energies with respect to the Mn concen-
where R p is the complex reflection coefficient for light po-        tration of the quaternary system, ⑀ for each sample was rep-
larized parallel to the plane of incidence, and Rs is the coef-    resented using a parametric semiconductor model.19 In this
ficient for light polarized perpendicular to the plane of inci-     method, ⑀ is expressed as a summation of energy-bounded,
dence. One must note that both ⌿ and ⌬ obtained from               Gaussian-broadened continuous functions, accounting for
ellipsometry depend on the optical properties of the entire        absorption effects that occur outside the model region.
structure, and since the technique is an inverse problem, a            The ⑀ for all of the films were modeled according to the
suitable model has to be formulated to arrive at a reliable        above stated scheme. This allowed us to determine two of
solution.17,18                                                     the critical points associated with the electronic transition in
    The ͑In0.5Ga0.5͒1−xMnx samples used in this study were         the ͑In0.5Ga0.5͒1−xMnxAs quaternary system. In Fig. 3, E0 and
represented by a four layer model ͑i.e., InP substrate,            E1 critical point energies are plotted as a function of Mn
In0.5Ga0.5As buffer, quaternary layer, and a surface oxide         concentration. It is important to note that since the excitonic
layer͒. Using the sample in which the quaternary layer was         effects dominate near the E1 critical point, the measurement
absent, ⑀ of the In0.5Ga0.5As buffer layer was first deter-
mined. The results obtained for the buffer layer were consis-
tent with the literature values for this particular alloy.19 For
the samples with the quaternary alloy, the thicknesses and ⑀
of the ͑In0.5Ga0.5͒1−xMnx layer were adjusted to match the
experimental data. This was achieved in two steps. First,
focusing only on the ⌿ and ⌬ spectra obtained in the trans-
parent region, ⑀ in the transparent region ͑i.e., below the
fundamental E0 band gap͒ as well as the thicknesses of the
quaternary system were determined. The thicknesses ob-
tained from this method fell within 10% of the values re-
corded by RHEED and x-ray reflectivity. After the layer
thickness and the transparent region optical properties were
determined, the next step was to simulate the above band gap
optical properties of this layer.15
    The components of the complex dielectric function, ⑀1
and ⑀2, determined from the above procedure are plotted in
Figs. 1 and 2, respectively. In both figures, ⑀ of In0.5Ga0.5As
is shown as solid lines. As is evident from both Fig. 1 and 2,
the incorporation of Mn into the lattice alters ⑀, particularly    FIG. 2. Imaginary part ͑⑀2͒ of the complex dielectric function of four differ-
as noted in Fig. 2, the onset of the initial absorption ͑i.e.,     ent samples of ͑In0.5Ga0.5͒1−xMnxAs.


J. Vac. Sci. Technol. B, Vol. 25, No. 3, May/Jun 2007
1089        Peiris et al.: Optical properties of molecular-beam-epitaxy-grown InGaMnAs                                                               1089


                                                                               these dielectric functions were represented by a parametric
                                                                               semiconductor model which accounts for absorption effects
                                                                               outside the model region. Our analysis indicates that in
                                                                               ͑In0.5Ga0.5͒1−xMnxAs, while the critical point associated with
                                                                               the fundamental gap, E0, blueshifts as a function of Mn con-
                                                                               centration, the E1 critical point shows a redshift with respect
                                                                               to the Mn concentration.
                                                                               ACKNOWLEDGMENTS
                                                                                  The work at Kenyon was supported by grants from Re-
                                                                               search Cooperation ͑CC-6027͒, American Chemical Society
                                                                               ͑PRF-41803B͒, and National Science Foundation ͑DMR-
                                                                               0521147͒. The work at Penn State was supported by the Na-
                                                                               tional Science Foundation.
                                                                                1
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FIG. 3. Energy of the transition points E0 ͑squares͒ and E1 − R1 ͑triangles͒      H. Munekata, H. Ohno, S. Von Molnar, A. Harwit, A. Segmuller, and
are plotted as a function of Mn concentration.                                    L. L. Chang, J. Vac. Sci. Technol. B 8, 176 ͑1990͒.
                                                                                6
                                                                                  S. Ohya, H. Shimizu, Y. Higo, J. Sun, and M. Tanaka, Jpn. J. Appl. Phys.,
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represents the critical point energy minus the binding energy                     ͑2002͒.
͑R1͒.15 It is evident that the fundamental band gap, repre-                     8
                                                                                  O. Maksimov, B. L. Sheu, P. Schiffer, and N. Samarth, J. Vac. Sci. Tech-
sented by E0 critical point, clearly blueshifts as a function of                  nol. B 23, 1304 ͑2005͒.
                                                                                9
the Mn concentration. The redshift we see for E1 is typical in                    S. Ohya, H. Kobayashi, and M. Tanaka, Appl. Phys. Lett. 83, 2175
                                                                                  ͑2003͒.
several diluted magnetic systems ͓see, for example, results                    10
                                                                                  Y. D. Kim, S. L. Cooper, M. V. Klein, and B. T. Jonker, Phys. Rev. B 49,
for Cd1−xMnxTe,14 Zn1−xMnxSe,10 and Zn1−xMnxTe ͑Ref. 11͒.                         1732 ͑1994͒.
                                                                               11
The reason for the redshift in these ternary systems can be                       F. C. Peiris, B. A. Kowalski, X. Liu, U. Bindley, and J. K. Furdyna, J.
explained in terms of the repulsive interactions between the                      Appl. Phys. 97, 4717 ͑2003͒.
                                                                               12
                                                                                  K. S. Burch, J. Stephens, R. K. Kawakami, D. D. Awschalom, and D. N.
Mn d levels and the L-point band states. It is conceivable that                   Basov, Phys. Rev. B 70, 205208 ͑2004͒.
the ͑In0.5Ga0.5͒1−xMnxAs quaternary system may have a simi-                    13
                                                                                  K. S. Burch et al., Phys. Rev. Lett. 97, 087208 ͑2006͒.
                                                                               14
lar effect which dictates the redshift in E1. However, the                        P. Lautenschlager, S. Logothetiidis, L. Vina, and M. Cardona, Phys. Rev.
                                                                                  B 32, 3811 ͑1985͒.
band structure calculations that would verify this phenom-                     15
                                                                                  M. R. Buckley, F. C. Peiris, O. Maksimov, M. Muñoz, and M. C.
enon are beyond the scope of this article.                                        Tamargo, Appl. Phys. Lett. 81, 5156 ͑2002͒.
                                                                               16
                                                                                  C. M. Herzinger, P. G. Snyder, F. G. Celii, Y.-C. Kao, D. Chow, B. Johs,
IV. CONCLUSION                                                                    and J. A. Woollam, J. Appl. Phys. 79, 2663 ͑1996͒.
                                                                               17
                                                                                  M. Cardona, in Modulation Spectroscopy, Solid State Physics Suppl. 11,
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the optical properties of a series of ͑In0.5Ga0.5͒1−xMnxAs thin                18
                                                                                  1969͒.
                                                                                  D. E. Aspnes, in Handbook of Semiconductors, edited by M. Balkanski
films grown on InP substrates. The spectra obtained by ellip-
                                                                                  ͑North-Holland, Amsterdam, 1980͒.
sometry enabled us to determine the dielectric functions for                   19
                                                                                  T. J. Kim, T. H. Ghong, Y. D. Kim, S. J. Kim, D. E. Aspenes, T. Mori, T.
each of the samples explored in this study. Subsequently,                         Yao, and B. H. Koo, Phys. Rev. B 68, 115323 ͑2003͒.




JVST B - Microelectronics and Nanometer Structures

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Optical properties of molecular-beam-epitaxy-grown InGaMnAs thin films

  • 1. Optical properties of molecular-beam-epitaxy-grown InGaMnAs thin films F. C. Peirisa͒ and J. I. Hungerford Department of Physics, Kenyon College, Gambier, Ohio 43022 O. Maksimov and N. Samarth Department of Physics and Materials Research Institute, Pennsylvania State University, University Park, Pennsylvania 16802 ͑Received 6 November 2006; accepted 26 March 2007; published 31 May 2007͒ The authors have determined the dielectric functions of a series of molecular-beam-epitaxy-grown ͑In0.5Ga0.5͒1−xMnxAs thin films deposited on InP substrates. Two variable angle spectroscopic ellipsometers, covering both the IR and the UV range ͑0.2– 30 ␮m͒, were used to obtain optical spectra for each of the samples. Using a standard inversion technique, the experimental data were modeled to obtain the dielectric function for each of the quaternary samples. By using a parametric semiconductor model, they deduced the critical point parameters corresponding to the electronic transitions in the Brillouin zone. Their analysis indicates that in this particular quaternary system, while the critical point associated with the fundamental gap, E0, blueshifts as a function of Mn concentration, the E1 critical point shows a redshift with respect to the Mn concentration. © 2007 American Vacuum Society. ͓DOI: 10.1116/1.2734161͔ I. INTRODUCTION Besides providing useful information such as the index of Ga1−xMnxAs and In1−yMnyAs are two interesting ternary refraction and the absorption coefficient, the complex dielec- systems manifesting both semiconductor and magnetic prop- tric function ͑⑀ = ⑀1 + i⑀2͒ of a semiconductor provides infor- erties and belong to a class of materials known as diluted mation about the electronic structure of the lattice.14,15 The ⑀1 magnetic semiconductors.1–3 A large volume of work points and ⑀2 spectra can be used to determine the electronic tran- to the fact that the ferromagnetic interaction can be aug- sitions in the Brillouin zone ͑i.e., E0, E1, E1 + ⌬1, E2͒, pro- mented by increasing the Mn concentration, which in turn viding information on the band structure of the semiconduc- would increase the Curie temperature of these systems.4 tor system. Although there are several methods available to However, in Ga1−xMnxAs, the incorporation of Mn into the determine ⑀, spectroscopic ellipsometry is one of the more GaAs lattice has an upper limit because of the constraints efficient methods, as it does not require one to perform a involved in the solubility of Mn in GaAs and in In1−yMnyAs Kramers-Kronig transformation.16 system; although one can incorporate high concentrations of In this present study we have therefore used spectroscopic Mn ͑around 20%͒, other parameters that govern the ferro- ellipsometry to investigate ⑀ for a series of magnetic interaction ͑i.e., lighter hole mass and weaker Mn- ͑InyGa1−y͒1−xMnxAs thin films grown on InP substrates. Us- hole exchange͒ tend to overcompensate the advantages ing a parametric semiconductor model to represent ⑀ ob- gained by higher Mn concentrations in the alloy.5 It is con- tained from ellipsometry, we determined the critical point ceivable therefore that some of the deficiencies involved in structure for each of these thin films. Our results show the Ga1−xMnxAs and In1−yMnyAs systems can be rectified by functionality of E0 and E1 critical points as a function of the marrying these systems to form the quaternary Mn concentration for the ͑InyGa1−y͒1−xMnxAs system. ͑InyGa1−y͒1−xMnxAs.6–8 This system has the distinct advan- tage of large tunability, in terms of both lattice parameter and II. EXPERIMENTAL DETAILS band gap, and also offers a variety of other benefits such as The ͑InyGa1−y͒1−xMnxAs samples were grown by low- the flexibility of varying the magnetic anisotropy and the temperature molecular beam epitaxy ͑MBE͒ on semi- easy magnetization axis.9 Most of the research performed to insulating InP ͑100͒ substrates. An Applied EPI 930 MBE understand the interesting characteristics of the quaternary system equipped with In, Ga, Mn, and As effusion cells was system has been limited mainly to magnetic properties, using used to perform the growth. Initially, the substrates were techniques such as magnetometry, magnetoresistance, super- deoxidized ͑ϳ480 ° C͒, and a 100 nm thick In0.5Ga0.5As conducting quantum interference device, and magnetic circu- buffer was deposited. The substrate temperature was then lar dichroism. However, studies pertaining to optical proper- lowered to 300 ° C before depositing the quaternary layer. ties of magnetic semiconductor systems can also furnish Reflection high energy electron diffraction ͑RHEED͒ was insights into the origin of their ferromagnetic properties, es- used to monitor the quality of the specimens, which showed pecially in terms of their band structure dynamics.10–13 Pres- a nice streaky pattern indicative of smooth two-dimensional ently, however, there is a scarcity of such studies with re- growth. In all, a total of four samples were grown for this spect to ͑InyGa1−y͒1−xMnxAs. study with y = 0.5, and 0 ഛ x ഛ 0.079. The other details re- lated to the experimental growth procedures are published a͒ Electronic mail: peirisf@kenyon.edu previously.8 1087 J. Vac. Sci. Technol. B 25„3…, May/Jun 2007 1071-1023/2007/25„3…/1087/3/$23.00 ©2007 American Vacuum Society 1087
  • 2. 1088 Peiris et al.: Optical properties of molecular-beam-epitaxy-grown InGaMnAs 1088 While the Mn concentrations were obtained using elec- tron probe microanalysis and x-ray photoelectron spectros- copy, the In and Ga concentrations were determined using the lattice parameters obtained by x-ray diffraction experi- ments and comparing them to previously calibrated samples. The thickness of the quaternary film was estimated from RHEED oscillations and verified by x-ray reflectivity and ellipsometry. Ellipsometric spectra were obtained using two ellipsometers; a rotating analyzer ellipsometer operating be- tween 200 and 1800 nm and a rotating compensator ellip- someter operating between 2 and 30 ␮m. For a given sample, once the spectra were taken separately in each of these instruments, they were merged together for the analy- sis. Additionally, for each sample, room temperature ellipso- metric data were obtained for at least two different incident angles. III. RESULTS AND DISCUSSION FIG. 1. Real part ͑⑀1͒ of the complex dielectric function of four different Spectroscopic ellipsometry generally measures two pa- samples of ͑In0.5Ga0.5͒1−xMnxAs. rameters, ⌿ and ⌬, at each wavelength that are related to the ratio of reflection coefficients by nonzero values for ⑀2͒ seems to blueshift as a function of the Rp Mn concentration. In order to fully recognize the dependence ␳= = tan͑⌿͒ei⌬ , Rs of the critical point energies with respect to the Mn concen- where R p is the complex reflection coefficient for light po- tration of the quaternary system, ⑀ for each sample was rep- larized parallel to the plane of incidence, and Rs is the coef- resented using a parametric semiconductor model.19 In this ficient for light polarized perpendicular to the plane of inci- method, ⑀ is expressed as a summation of energy-bounded, dence. One must note that both ⌿ and ⌬ obtained from Gaussian-broadened continuous functions, accounting for ellipsometry depend on the optical properties of the entire absorption effects that occur outside the model region. structure, and since the technique is an inverse problem, a The ⑀ for all of the films were modeled according to the suitable model has to be formulated to arrive at a reliable above stated scheme. This allowed us to determine two of solution.17,18 the critical points associated with the electronic transition in The ͑In0.5Ga0.5͒1−xMnx samples used in this study were the ͑In0.5Ga0.5͒1−xMnxAs quaternary system. In Fig. 3, E0 and represented by a four layer model ͑i.e., InP substrate, E1 critical point energies are plotted as a function of Mn In0.5Ga0.5As buffer, quaternary layer, and a surface oxide concentration. It is important to note that since the excitonic layer͒. Using the sample in which the quaternary layer was effects dominate near the E1 critical point, the measurement absent, ⑀ of the In0.5Ga0.5As buffer layer was first deter- mined. The results obtained for the buffer layer were consis- tent with the literature values for this particular alloy.19 For the samples with the quaternary alloy, the thicknesses and ⑀ of the ͑In0.5Ga0.5͒1−xMnx layer were adjusted to match the experimental data. This was achieved in two steps. First, focusing only on the ⌿ and ⌬ spectra obtained in the trans- parent region, ⑀ in the transparent region ͑i.e., below the fundamental E0 band gap͒ as well as the thicknesses of the quaternary system were determined. The thicknesses ob- tained from this method fell within 10% of the values re- corded by RHEED and x-ray reflectivity. After the layer thickness and the transparent region optical properties were determined, the next step was to simulate the above band gap optical properties of this layer.15 The components of the complex dielectric function, ⑀1 and ⑀2, determined from the above procedure are plotted in Figs. 1 and 2, respectively. In both figures, ⑀ of In0.5Ga0.5As is shown as solid lines. As is evident from both Fig. 1 and 2, the incorporation of Mn into the lattice alters ⑀, particularly FIG. 2. Imaginary part ͑⑀2͒ of the complex dielectric function of four differ- as noted in Fig. 2, the onset of the initial absorption ͑i.e., ent samples of ͑In0.5Ga0.5͒1−xMnxAs. J. Vac. Sci. Technol. B, Vol. 25, No. 3, May/Jun 2007
  • 3. 1089 Peiris et al.: Optical properties of molecular-beam-epitaxy-grown InGaMnAs 1089 these dielectric functions were represented by a parametric semiconductor model which accounts for absorption effects outside the model region. Our analysis indicates that in ͑In0.5Ga0.5͒1−xMnxAs, while the critical point associated with the fundamental gap, E0, blueshifts as a function of Mn con- centration, the E1 critical point shows a redshift with respect to the Mn concentration. ACKNOWLEDGMENTS The work at Kenyon was supported by grants from Re- search Cooperation ͑CC-6027͒, American Chemical Society ͑PRF-41803B͒, and National Science Foundation ͑DMR- 0521147͒. The work at Penn State was supported by the Na- tional Science Foundation. 1 H. Ohno, Science 281, 951 ͑1998͒. 2 T. Dietl, Semicond. Sci. Technol. 17, 377 ͑2002͒. 3 A. H. Macdonald, P. Schiffer, and N. Samarth, Nat. Mater. 4, 195 ͑2005͒. 4 T. Dietl, H. Ohno, and F. Matsukura, Phys. Rev. B 63, 195205 ͑2001͒. 5 FIG. 3. Energy of the transition points E0 ͑squares͒ and E1 − R1 ͑triangles͒ H. Munekata, H. Ohno, S. Von Molnar, A. Harwit, A. Segmuller, and are plotted as a function of Mn concentration. L. L. Chang, J. Vac. Sci. Technol. B 8, 176 ͑1990͒. 6 S. Ohya, H. Shimizu, Y. Higo, J. Sun, and M. Tanaka, Jpn. J. Appl. Phys., Part 2 41, L24 ͑2002͒. 7 T. Slupinski, H. Munekata, and A. Oiwa, Appl. Phys. Lett. 80, 1592 represents the critical point energy minus the binding energy ͑2002͒. ͑R1͒.15 It is evident that the fundamental band gap, repre- 8 O. Maksimov, B. L. Sheu, P. Schiffer, and N. Samarth, J. Vac. Sci. Tech- sented by E0 critical point, clearly blueshifts as a function of nol. B 23, 1304 ͑2005͒. 9 the Mn concentration. The redshift we see for E1 is typical in S. Ohya, H. Kobayashi, and M. Tanaka, Appl. Phys. Lett. 83, 2175 ͑2003͒. several diluted magnetic systems ͓see, for example, results 10 Y. D. Kim, S. L. Cooper, M. V. Klein, and B. T. Jonker, Phys. Rev. B 49, for Cd1−xMnxTe,14 Zn1−xMnxSe,10 and Zn1−xMnxTe ͑Ref. 11͒. 1732 ͑1994͒. 11 The reason for the redshift in these ternary systems can be F. C. Peiris, B. A. Kowalski, X. Liu, U. Bindley, and J. K. Furdyna, J. explained in terms of the repulsive interactions between the Appl. Phys. 97, 4717 ͑2003͒. 12 K. S. Burch, J. Stephens, R. K. Kawakami, D. D. Awschalom, and D. N. Mn d levels and the L-point band states. It is conceivable that Basov, Phys. Rev. B 70, 205208 ͑2004͒. the ͑In0.5Ga0.5͒1−xMnxAs quaternary system may have a simi- 13 K. S. Burch et al., Phys. Rev. Lett. 97, 087208 ͑2006͒. 14 lar effect which dictates the redshift in E1. However, the P. Lautenschlager, S. Logothetiidis, L. Vina, and M. Cardona, Phys. Rev. B 32, 3811 ͑1985͒. band structure calculations that would verify this phenom- 15 M. R. Buckley, F. C. Peiris, O. Maksimov, M. Muñoz, and M. C. enon are beyond the scope of this article. Tamargo, Appl. Phys. Lett. 81, 5156 ͑2002͒. 16 C. M. Herzinger, P. G. Snyder, F. G. Celii, Y.-C. Kao, D. Chow, B. Johs, IV. CONCLUSION and J. A. Woollam, J. Appl. Phys. 79, 2663 ͑1996͒. 17 M. Cardona, in Modulation Spectroscopy, Solid State Physics Suppl. 11, Using spectroscopic ellipsometry, we have investigated edited by F. Sietz, D. Turnbell, and H. Ehrenreich ͑Academic, New York, the optical properties of a series of ͑In0.5Ga0.5͒1−xMnxAs thin 18 1969͒. D. E. Aspnes, in Handbook of Semiconductors, edited by M. Balkanski films grown on InP substrates. The spectra obtained by ellip- ͑North-Holland, Amsterdam, 1980͒. sometry enabled us to determine the dielectric functions for 19 T. J. Kim, T. H. Ghong, Y. D. Kim, S. J. Kim, D. E. Aspenes, T. Mori, T. each of the samples explored in this study. Subsequently, Yao, and B. H. Koo, Phys. Rev. B 68, 115323 ͑2003͒. JVST B - Microelectronics and Nanometer Structures