2019
DOI: 10.1016/j.apradiso.2019.108843
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Thermoluminescence glow curve deconvolution for discrete and continuous trap distributions

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Cited by 33 publications
(5 citation statements)
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“…Deconvolution of the glow curve demands a rigorous analysis to resolve into its individual peaks and calculate the parameters of traps/localized states and several codes and algorithms have been developed to fit the glow curve and extract the parameters of the localized states. [65][66][67][68][69][70] Since the focus of this article is to review TL applications in semiconductors, demonstrate its advantages in this area, and guide the reader on data interpretation and their physical meaning, the mathematical description of TL and the different methods for trap parameter calculations will not be discussed here. For that, we refer the reader to Ref.…”
Section: Basics Of Tl and C-tsps And Measurement Techniquesmentioning
confidence: 99%
“…Deconvolution of the glow curve demands a rigorous analysis to resolve into its individual peaks and calculate the parameters of traps/localized states and several codes and algorithms have been developed to fit the glow curve and extract the parameters of the localized states. [65][66][67][68][69][70] Since the focus of this article is to review TL applications in semiconductors, demonstrate its advantages in this area, and guide the reader on data interpretation and their physical meaning, the mathematical description of TL and the different methods for trap parameter calculations will not be discussed here. For that, we refer the reader to Ref.…”
Section: Basics Of Tl and C-tsps And Measurement Techniquesmentioning
confidence: 99%
“…Such a combined approach to TL glow curve analysis has already been applied and reported in literature [49]. The glow peaks following first (FOK) and general order kinetics (GOK) were fitted using Equations ( 5) and ( 6) [48,50]:…”
Section: Peer Reviewmentioning
confidence: 99%
“…where I and I m are TL intensities for a given temperature (T, in K) or at peak maximum (Tm) and temperature linearly increases with time (t) from T 0 to T, T(t) = T 0 + βt, β ( • C/s) is the linear heating rate; E (eV) is the trap activation energy; k (eV•K −1 ) is the Boltzmann constant; and b is the kinetic order parameter. In case of continuous energy distribution of traps present in material, usually exponential or gaussian functions are used, which can be described by Equations ( 7) and ( 8) [49][50][51]:…”
Section: Peer Reviewmentioning
confidence: 99%
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