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| Magneto-optical spectroscopy of X and X À in a QD with a single Fe 2 þ ion. Magnetic field dependence of the photoluminescence spectrum of a X: (a) experimental data and (b) simulation assuming strain-induced magnetism of the Fe 2 þ ion, as described in the text. The spectra were measured and simulated in s À circular polarization. (c) Schematic field dependence of the initial and final energy levels of the X recombination together with the indicated s À -polarized X optical transitions observed in photoluminescence measurements. The upper pair of levels corresponds to "+ j i exciton coupled with the ion spin (where m and + represent the spin projection of the electron and the heavy hole on the growth axis, respectively), while the bottom pair represents the energies of the ion states in the empty dot. The excitonic transitions preserving (altering) the ion spin projection are marked with solid (dashed) arrows. (d) Magnetic field evolution of a X À photoluminescence spectrum measured in s À circular polarization. Red and orange dashed lines indicate magnetic field values B ¼ 3A h /(2g Fe m B ) and B ¼ A e /(2g Fe m B ), respectively, which correspond to the end points of the cross-like feature in X À magneto-photoluminescence. (e) Histogram of experimentally determined ratio of ion-electron to ion-hole exchange integrals for the Fe 2 þ in a QD. Dashed line indicates the ratio |a/b| of s-d and p-d exchange constants known from the bulk Cd 1 À x Fe x Se.  

| Magneto-optical spectroscopy of X and X À in a QD with a single Fe 2 þ ion. Magnetic field dependence of the photoluminescence spectrum of a X: (a) experimental data and (b) simulation assuming strain-induced magnetism of the Fe 2 þ ion, as described in the text. The spectra were measured and simulated in s À circular polarization. (c) Schematic field dependence of the initial and final energy levels of the X recombination together with the indicated s À -polarized X optical transitions observed in photoluminescence measurements. The upper pair of levels corresponds to "+ j i exciton coupled with the ion spin (where m and + represent the spin projection of the electron and the heavy hole on the growth axis, respectively), while the bottom pair represents the energies of the ion states in the empty dot. The excitonic transitions preserving (altering) the ion spin projection are marked with solid (dashed) arrows. (d) Magnetic field evolution of a X À photoluminescence spectrum measured in s À circular polarization. Red and orange dashed lines indicate magnetic field values B ¼ 3A h /(2g Fe m B ) and B ¼ A e /(2g Fe m B ), respectively, which correspond to the end points of the cross-like feature in X À magneto-photoluminescence. (e) Histogram of experimentally determined ratio of ion-electron to ion-hole exchange integrals for the Fe 2 þ in a QD. Dashed line indicates the ratio |a/b| of s-d and p-d exchange constants known from the bulk Cd 1 À x Fe x Se.  

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Single impurities with nonzero spin and multiple ground states offer a degree of freedom that can be utilized to store the quantum information. However, Fe2+ dopant is known for having a single nondegenerate ground state in the bulk host semiconductors and thus is of little use for spintronic applications. Here we show that the well-established pic...

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... þ ion. In order to provide the final proof of the magnetic character of the Fe 2 þ ion in a QD, we measured the evolution of the X photoluminescence spectrum in external magnetic field applied along the growth direction (quantization axis of the magnetic ion and QD excitons). Typical results obtained in s À polarization of detection are shown in Fig. 3a. We note that the observed pattern is quite similar to the one obtained for InAs/GaAs QD containing a complex of a single Mn 2 þ ion and a bound hole 27,31,39,52,53 , despite different electronic and spin ...
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... results in Fig. 3a seem complex, however, they originate from quite simple behaviour of the initial and final energy levels of the transitions, as illustrated in Fig. 3c. First effect of the magnetic field is the Zeeman splitting between S z ¼ 2 and S z ¼ À 2 states of the Fe 2 þ ion. Unfortunately, the photoluminescence spectrum does not show this ...
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... results in Fig. 3a seem complex, however, they originate from quite simple behaviour of the initial and final energy levels of the transitions, as illustrated in Fig. 3c. First effect of the magnetic field is the Zeeman splitting between S z ¼ 2 and S z ¼ À 2 states of the Fe 2 þ ion. Unfortunately, the photoluminescence spectrum does not show this splitting directly, since, in general, exciton recombination does not affect the ion spin state and thus the energy of emitted photon does not depend on the ...
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... spectrum does not show this splitting directly, since, in general, exciton recombination does not affect the ion spin state and thus the energy of emitted photon does not depend on the ion Zeeman splitting. However, in the vicinity of the level anticrossings the Fe 2 þ spin states are mixed and this selection rule is relaxed. Indeed, data in Fig. 3a feature several weaker lines in the anticrossing range (that is, 0-2 T). Before we discuss the origin of the anticrossings, let us analyse the behaviour of these weak lines, in particular the cross-like feature. The two Spin-orbit ...
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... corresponds to g-factor g Fe ¼ 2.0, exactly as expected for the Fe 2 þ spin. Let us now focus on the nature of the observed anticrossings. The first, relatively weak anticrossing occurs around 0 T. It is a signature of the fact that the S z ¼ ±2 states of the Fe 2 þ ion are not perfectly degenerate, but are split by a small energy a, as shown in Fig. 3c. This splitting varies between different studied dots and its typical value yields about 50 meV. Consequently, this splitting is much smaller than the X-Fe 2 þ exchange or Zeeman energy above 1 T. Such a splitting arises because of the spin-orbit coupling, acting either in the fourth order, or lower orders in the presence of an ...
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... exchange field of this exciton increases the energy of the state corresponding to S z ¼ À 2 ion spin projection (Fig. 3c), the anticrossing of the Fe 2 þ ion is effectively shifted from 0 T to a higher ...
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... in Fig. 3b, such a model reproduces all features of the experimental results. The simulation correctly captures even the observed thermalization of the ion spin at increasing magnetic field by taking into account the effective Fe 2 þ spin temperature of 15 K. Such a good overall agreement provides a strong proof of correct identification of all ...
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... the X to probe the properties of the Fe 2 þ ion. To determine both exchange integrals between the ion and each confined carrier (the electron and the hole), one needs to probe the Fe 2 þ ion using single carriers. Experimentally, it is realized with a negatively charged exciton (refs 27,53), the magneto-photoluminescence of which is presented in Fig. 3d. In the initial state of X À recombination the Fe 2 þ interacts only with the hole (owing to spin-pairing of the two electrons), while in the final state the ion interacts only with the remaining electron. As such, the Fe 2 þ ion experiences an exchange field in both of these states, which reduces a mixing between the Fe 2 þ spin ...
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... such, the Fe 2 þ ion experiences an exchange field in both of these states, which reduces a mixing between the Fe 2 þ spin states S z ¼ ±2 at B ¼ 0 T. To bring these two spin states into an anticrossing, one needs to apply a magnetic field, which compensates either ion-hole or ion-electron exchange interaction (in the initial or final state of the X À optical transitions). Such values of the magnetic field correspond to the end points of the cross-like feature in X À magneto-photolumi- nescence, which is thus shifted with respect to previously considered case of the X, as seen in Figs 3a,d. Indeed, the cross-pattern for the X begins at zero magnetic field, while the end points of this pattern for the X À are given by B ¼ A e /(2g Fe m B ) and B ¼ 3A h /(2g Fe m B ), where A e and 3A h denote the ion-electron and ion-hole exchange integrals, respectively. ...
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... e /(2g Fe m B ) and B ¼ 3A h /(2g Fe m B ), where A e and 3A h denote the ion-electron and ion-hole exchange integrals, respectively. Both of these integrals might be thus directly determined based on the magnetic field dependence of the X À photoluminescence spectrum. The results of such an analysis performed for a number of QDs are presented in Fig. 3e. They evidence that ion- hole exchange constant clearly dominates over one of ion- electron interaction. It can be directly related to the differences in values of bulk Cd 1 À x Fe x Se s-d and p-d exchange constants 55 N 0 a ¼ 0.26 eV and N 0 b ¼ À 1.53 eV. In particular, the ratio A e / 3A h should be equal to ratio a/b if only the ...
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... be directly related to the differences in values of bulk Cd 1 À x Fe x Se s-d and p-d exchange constants 55 N 0 a ¼ 0.26 eV and N 0 b ¼ À 1.53 eV. In particular, the ratio A e / 3A h should be equal to ratio a/b if only the local densities of electron and hole wave functions at the Fe 2 þ site in the QD are equal. Centring of the results in the Fig. 3e around a marked a/b ratio is fully consistent with this ...
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... of magneto-photoluminescence. The X magneto-photoluminescence from Fig. 3a is quantitatively described by a model of a X inside a QD with a single Fe 2 þ ion. Our simulation is based on the standard procedure of finding the eigenstates of the exciton complex and the empty (that is, without the exciton) QD and subsequent calculation of allowed optical transitions. For simplicity, we assume that the spatial ...

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