This band

can be related to Si-NCs or defect-related states. The weak dependence of the position of this band on Si content can be due to the weak quantum confinement regime. Based on our previous XRD and Raman results for similar samples, we can assume that the size of Si-NCs is in the range of 4 to 6 nm. In summary, two components often obtained in HKI-272 concentration emission decay times when the signal is recorded at one energy can be due to different spatially resolved objects (aSi-NCs and Si-NCs or defects) rather than two relaxation mechanisms different in timescale related with one object Stem Cells & Wnt inhibitor only, i.e., Si-NCs or aSi-NCs. The second conclusion that can be given based on the obtained preliminary results is that in many cases, the shift of the emission band at CW excitation observed for samples either annealed at different temperatures or obtained at different excess Si contents can be due to different contributions

of defect states into this band. This shift is often related to changes in Si-NC size only. However, at the same time, these two technological parameters change also the number of defects in the matrix, induce a phase transition of Si clusters from amorphous to crystalline, influence the lanthanide distribution [3], and modify the strain at the clusters’ interface, increasing/reducing the tails of density of states [46]. To better understand the dynamics AZD6738 nmr of the Er3+-related emission, the time evolution of the 1,535-nm band has been analyzed at different excitation wavelengths: 266 and 488 nm. Figure 3 shows the obtained results together with maximum entropy method (MEM) analysis expressed in the form of α(τ). Figure 3 Time evolution of the 1,535-nm band. (a) PL decay obtained for samples with 37 and 39 at.% of Si at 266 and (b) 488 nm. (c) MEM distribution of emission decay at 266-nm excitation for 37 and 39 at.% of Si and (d) MEM distribution of emission decay at 488-nm excitation for 37 and 39 at.% of Si. In the analysis of kinetic

experiments involving the relaxation of complex materials, such as rare-earth-doped selleck screening library glasses, it is often very difficult to choose appropriate models to fit the data. In particular, it is difficult to distinguish between non-exponential models (such as the ‘stretched exponential’) and models that consist of a few discrete exponentials. Thus, many authors use stretched exponential functions to fit the Er3+-related emission decay which, in many cases, is not justifiable. To prove the well-grounded use of two exponential functions to fit our data instead of one exponential or a stretched exponential function, we calculated the inverse Laplace transform of the decay curves obtained by us. This solution allows us to seek a representation for the relaxation process in a space of decay rates, thus obviating the necessity of forcing a particular functional form to fit the data.