2022
DOI: 10.1002/pssr.202100613
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Kinetic Study of the Thermal Quenching of the Ultraviolet Emission in Zn2GeO4 Microrods

Abstract: Zn2GeO4 microrods obtained by thermal evaporation of a compacted powder mixture of ZnO and Ge exhibit quite intense UV luminescence at low temperatures. Herein, the luminescence properties of Zn2GeO4 microrods are studied for 2:1 and 1:1 ZnO:Ge ratio in the precursor mixture. In both cases, Zn2GeO4 microrods of high crystal quality produce a 355 nm emission under aforementioned bandgap excitation conditions at low temperatures. However, this emission vanishes at room temperature (RT) in the 1:1 samples while i… Show more

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Cited by 3 publications
(4 citation statements)
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“…The activation energy of the TQ process of Zn 2 GeO 4 emissions is 68 meV and this can be attributed to non-radiative relaxations when charge carriers have enough energy for crossover due to thermal activation. 56,61 In contrast, for the 0.01Pr sample, the PL intensity remained constant up to 180 K and then increased gradually, showing a weak NTQ effect. After T > 220 K, the PL intensity decreased abruptly due to PTQ processes.…”
Section: Resultsmentioning
confidence: 88%
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“…The activation energy of the TQ process of Zn 2 GeO 4 emissions is 68 meV and this can be attributed to non-radiative relaxations when charge carriers have enough energy for crossover due to thermal activation. 56,61 In contrast, for the 0.01Pr sample, the PL intensity remained constant up to 180 K and then increased gradually, showing a weak NTQ effect. After T > 220 K, the PL intensity decreased abruptly due to PTQ processes.…”
Section: Resultsmentioning
confidence: 88%
“…The PL intensity remained almost constant for T < 120 K and above 120 K, and a strong PTQ of the Zn 2 GeO 4 emission band was observed under below-bandgap NUV excitations. The PTQ process can be modeled by using the expression with a single non-radiative process as below: 61,62 I T = I 0 /(1 + A exp(− E 1 / k B T ))…”
Section: Resultsmentioning
confidence: 99%
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“…The decay of Sm 3+ emissions can be fitted by exponential functions obtained from modified Arrhenius expression for a single barrier thermal quenching model: , τ T = τ 0 / ( A + B exp false( E a / k B T false) ) where τ 0 and τ T denote the lifetimes at initial temperature ( T 0 ) and at temperature ( T ), E a is the activation energy for thermal quenching, A , B , and C are constants, and k B is the Boltzmann constant, respectively. An activation energy of 4027 ± 792 cm –1 was calculated from the exponential fit (τ T /τ 0 = 1/[0.98 + 1.05exp(−4027/(0.695 T ))]) shown in Figure f.…”
Section: Results and Discussionmentioning
confidence: 99%