Introduction

Chalcogenide semiconducting glasses are recognized as heavy-anion glasses having sulfur (S), selenium (Se), and tellurium (Te) as the core elements of their configurations.1 The chalcogen element, Se, is supposed to be a stimulating substance due to its significant technical applications.2 The addition of the other chalcogen element, Te, can create and increase the disorder and increase the thermal stability. The addition of a third element, such as gallium (Ga), tin (Sn), thallium (Tl), and germanium (Ge) has been found to develop the physical properties of ternary Se-Te glass.3,4,5,6

In recent years, chalcogenide glasses have had a well-defined potential in developments in technology, due to their unique electrical, optical, and tunable properties, for photoconductive applications.7,8,9 Photoconductivity investigations10,11,12,13,14,15,16 on chalcogenide glasses have gained great attention due to their basic and technological properties in numerous solid-state devices. Chalcogenide glasses are categorized by the occurrence of localized states in the mobility gap and the absence of long-range order.

It is well known that the photocurrent in these materials is organized by carrier localization and delocalization routes.17 The photoconductivity has been confirmed to be an appropriate method in the recognition of the origin of recombination which, in turn, offers information about the localized states in these materials, and sheds light on the photosensitivity of the substances for device applications.

Most photoconductivity studies have been carried out on evaporated glass films, but only a few on bulk glasses. Sharma16 investigated the photoconductive properties of thin films of Ge20Te80-xSbx (x = 0 at%, 2 at%, 4 at%, 6 at%, and 10 at%) and showed that the dark activation energy, the optical band gap, and photosensitivity were decreased with increasing the concentration of antimony . Photocurrent versus light intensity follows the power law and the dominance of bimolecular recombination was found. Znaidia et al.18 studied the photoconductivity within the temperature (T) range 300–420 K for thermally evaporated thin films of Ge5As22Te73xInx (where x = 0 at%, 3 at%, 6 at%, and 9 at%). The current density was found to be directly proportional to the applied electric field which indicating ohmic behavior. It was found that the dark and photoconductivity increased with increasing the In content. With increasing the In content from 0 at% to 9 at%, the peak of the photocurrent moved to a lower energy with a corresponding decrease in the Eg value from 1.1 eV to 0.9 eV. Iaseniuc and Iovu19 reported the experimental results of the steady-state photoconductivity of amorphous single-layer structures (Al-As0.40S0.30Se0.30-Al, Al-Ge0.09As0.09Se0.82-Al, and Al-Ge0.30As0.04S0.66-Al) and of an amorphous heterostructure (Al-As0.40S0.30Se0.30/Ge0.09As0.09Se0.82/Ge0.30As0.04S0.66-Al). A complex structure for the photocurrent spectra was shown which was attributed to the various values of the optical band gap of the amorphous layers (Eg ≈ 2.0 eV for As0.40S0.30Se0.30 and Ge0.09As0.09Se0.82 and Eg ≈ 3.0 eV for Ge0.30As0.04S0.66). El-Denglawey et al.20 studied the dark and photoconductivity for Ag-mixed Se70Te30 thermally deposited thin films, and found that at 300 K the dark conductivity was increased, whereas the activation energy for the dark, photo and thermal response was decreased with increasing the Ag content.

Selenium and tellurium are the most often used chalcogens and are potentially utilized in several electronic devices. The addition of Ge to the Se-Te matrix extends their potential applications, since the addition of Ge strengthens the average bond in the system and enhances the glass formation. In the present work, the authors have decided to choose a new bulk Ge20(Te35 Se65)80 composition as a promising system for advanced photodevices, and to investigate its steady state and transient photocurrent, as well as the effect of the illumination level on the photosensitivity and life time. We furthermore have attempted to interpret our experimental data in the frame of predictions of photo-induced effects.

Experimental Details

Bulk Ge20(Te35 Se65)80 chalcogenide glass was prepared by the conventional melt-quenching method using high-purity elements, Se, Te, and Ge. About 8 g of the batch was transferred into a quartz ampoule which was evacuated to a pressure of 1.3 × 10−6 kpa. The ampoule was kept in a controlled muffle furnace at 950°C for 9 h with regular shocking to confirm the complete homogeneity of the melt. Quenching was then achieved in ice water.

In order to identify the amorphous nature of the sample, x-ray diffraction measurements were performed using a Philips diffractometer type 1710 with a Ni-filtered Cu Ka source (λ = 0.154 nm). The thermal behavior was investigated using a differential scanning calorimeter (DSC; TA 2010). Typically, 15 mg of the sample in powder form was sealed in standard aluminum pans and heated at a rate of 25°C min−1 in the temperature range 25–600°C.

A portion, 3 mm in length and 5 mm2 × 1.5 mm2 in area, was cut from the ingot, and the surface was polished to be mirror-like. The sandwich configuration was used to measure the dark and under-illumination currents. Au paste was used to make a good ohmic contact for electrical measurements in the sample. The sample was fixed inside the optical cryostat (Oxford optistat DN1704), and the measurements were carried out at room temperature and in a vacuum of 1.3 × 10−4 kpa. A programmable electrometer (Keithley 6517b) was employed as a direct current power supply in addition to measuring the current. A tungsten lamp (1000 W) was used to illuminate the sample.

Results and Discussion

Figure 1 shows the x-ray diffraction pattern of the Ge20(Te35 Se65)80 glass. It is obvious that the glass is amorphous which is defined by the presence of a low-intensity broad peak in the pattern.

Fig. 1
figure 1

X-ray diffraction pattern of the prepared Ge20(Te35 Se65)80 glass.

Figure 2 shows a representative DSC curve acquired when the chalcogenide Ge20(Te35 Se65)80 specimen was heated at a rate of 25°C/min. Four distinguishing parameters are determined in the studied temperature range. The first one is a small endothermal outcome corresponding to the glass transition temperature (Tg = 130°C), the second is the onset temperature of crystallization (Tc = 342°C), the third is the peak temperature of crystallization (Tp = 414°C), and the fourth is the melting temperature (Tm = 485°C). It is useful to use the previous characteristic temperatures to evaluate the glass-forming ability (GFA) which is considered to be an essential issue in operating the examined materials in various applications. Hrubý21 introduced a parameter Hr which can be used as the index of the GFA:

$$ H_{{\text{r}}} = \frac{{T_{{\text{c}}} - T_{{\text{g}}} }}{{T_{{\text{m}}} - T_{{\text{c}}} }} $$
(1)
Fig. 2
figure 2

A representative DSC curve for the Ge20(Te35 Se65)80 chalcogenide glass.

Note that the Hr parameter accumulates the nucleation and growth sides of the phase transformation where greater values of TcTg postponement of the nucleation progression and the small values of TmTc delay the growth procedure of the nucleated crystals. According to Hrubý, when Hr ≤ 0.1 it is difficult to form glass, whereas with Hr ≥ 0.5, glass can be readily formed with adequate cooling rates. In this study, the value of Hr for the Ge20(Te35 Se65)80 glass was calculated to be 1.48, which is greater than the Hr value of Se-Te glass which is reported to be about 0.27.3,22 This further means that Ge20(Te35 Se65)80 is a good glass former.

Steady-state photoconductivity of bulk chalcogenide Ge20(Te35 Se65)80 was studied at room temperature using white light. The I–V curves at various illumination levels are depicted in Fig. 3. The electric field across the sample is presumed to be uniform. The plots of the I–V data have been detected to be straight lines for all intensities, which evidently specify the ohmic conduction. The slope of the I–V curves varies with illumination levels. The increase in the slope is small for lower intensities (0–300 Lux), and it gets larger for high intensities i.e. (1780–4250 Lux). The slope at 4250 Lux has been detected to be nearly eight times that at 0 Lux. This can be attributed to the increase in the charge carriers’ density as the number of incident photons increase.

Fig. 3
figure 3

The I–V curves at various illumination levels.

In order to examine the kinetics of the carrier recombination process in Ge20(Te35 Se65)80, the relationship between the intensity and steady-state photocurrent has been examined. The intensity dependence of photocurrent is shown in Fig. 4. The plots of ln (Iph) versus ln (F) at different applied voltages have been considered. It is obvious from this figure that the relationship is following the power law: IphFγ, where γ is the exponent and its value can determined by the recombination mechanism.23 For the present sample, γ is approximately 0.67 with the little systematic variations. Rose24 suggests that, when the value of γ is equal to 0.5, the recombination process is bimolecular recombination, and, while the value of γ is equal to 1.0, this indicates monomolecular recombination. However, in the situation of continuous distribution of traps, the value of γ may be somewhere between 0.5 and 1.0 depending on the intensity and the temperature range. The value γ = 0:67 is designated to the occurrence of a continuous distribution of localized states in the mobility gap.

Fig. 4
figure 4

The variation of room-temperature photocurrent (Iph) with intensity (F) at different applied voltages.

The significant factor in photoconductivity measurements is the photosensitivity S = [Iph/Id] of a particular substance, which determines the quality of the material to be used in photoconductive tools. We have, as a result, calculated S at room temperature for Ge20(Te35 Se65)80. The consequences of these calculations are depicted in Fig. 5 as open circles. It is evident from this figure that the photosensitivity increases with increasing light intensity. The solid curve is the non-linear fit to experimental data and obeys the following relation SF0.62.

Fig. 5
figure 5

The variation of photosensitivity of Ge20(Te35 Se65)80 glass with light intensity.

Transient photoconductivity has been investigated via exposing the sample to light with instantaneous recording of the current for a given period. Subsequently, the light was switched off and the decay of current was recorded. The outcomes of transient photoconductivity measurements, i.e., photocurrent versus time plots for Ge20(Te35 Se65)80 at room temperature for different illumination levels are shown in Fig. 6. It is obvious from the figure that the initial growth and decay of currents are fast and afterward the progress becomes slow. The decay of photocurrent as shown in Fig. 6 can be elucidated by means of the differential life time (τd) concept (which is also defined as decay time constant). Quantitatively, the decay time constant is given as25:

$$ \tau_{{\text{d}}} = - I_{{{\text{ph}}}} \left( {\max } \right)\left( {\frac{{{\text{d}}I_{{{\text{ph}}}} }}{{{\text{d}}t}}} \right)^{ - 1} $$
(2)

where dIph/dt is the decay rate and Iph(max) is the value of photocurrent with which the decay starts. Figure 7a and b shows the dependence of the differential life time and the life time on the light intensity. Note that the life time was calculated at the beginning of the decay of the photocurrent. Both the life time and the differential life time decrease with increasing the intensity of the light. Increasing the intensity of light leads to more traps, which reduces the life time of the current carriers.

Fig. 6
figure 6

Rise and decay photocurrent with time for Ge20(Te35 Se65)80 at room temperature at different illumination levels.

Fig. 7
figure 7

(a) Variation of the life time with light intensity; (b) variation of the differential life time with light intensity.

Next, we examine the differential life time (τd) and the life time (τ) by nonlinear fitting. Both the τd and τ are presented by the following exponential function:

$$ y = y_{0} + A_{1} \exp \left( { - I/\beta } \right) $$
(3)

where A1is a constant (equal to the total quantity of variation), y0 is the total quantity at the largest intensity, β is assumed to be a certain constant value, being inversely proportional to the incident illumination, and y is the measured value (τd and τ) at light intensity I. The physical parameters of Eq. 3 obtained from the fitting of τd and τ are presented in Table I.

Table I The obtained physical parameters from nonlinear fitting for both τd and τ using Eq. 3

The physical interpretation for the behavior of τ and τd with the intensity can be understood in the framework of a photo-induced effect. Commonly, this effect includes volume change, photo-darkening, photo-bleaching, defect creation, and photo-melting. Photo-induced phenomena occur when chalcogenide samples are subjected to band gap illumination.26 The magnitude of this changes when the effect rises, and is expected to depend on the intensity as well as the wavelength of light. Several studies have been carried out in order to offer an elucidation of the photo-induced phenomena.26,27,28,29,30 On the other hand, the photo-induced effect yields a degradation in the dark and photo-conductivities in chalcogenide glasses.31 The origin of these degradation phenomena is supposed to be associated with the photo-induced creation of some types of defects. In fact, Biegelsen and Street32 found that a new electron spin resonance signal can be detected during strong and long-time illumination, and they proposed that these new localized states are nearby pairs of charged D+ and D– centers. When these centers are created, i.e., the density of recombination centers increases, the differential life time and the life time would decrease after strong illumination.

Conclusions

Bulk Ge20(Te35 Se65)80 chalcogenide glass was prepared by the conventional melt-quenching method. The Hr value for the Ge20(Te35 Se65)80 glass was calculated to be 1.48, which indicated that Ge20(Te35 Se65)80 is a good glass former. The I–V curves at various illumination levels have been detected to be straight lines for all intensities, which evidently specifies ohmic conduction for the glass sample. The relationship between intensity (F) and room-temperature photocurrent (Iph) at different applied voltages is straight lines with the slope (γ) being approximately 0.67 with little systematic variation. The value γ = 0:67 is designated to the occurrence of a continuous distribution of localized states in the mobility gap. The photosensitivity increases with increasing light intensity according to the following relation SF0.62. Both the life time and the differential life time decrease with increasing the intensity of the light. The differential life time and the life time are represented by nonlinear fitting by the exponential function (\(y_{0} + A_{1} \exp \left( { - I/\beta } \right)\).