2022
DOI: 10.1088/1361-6463/ac7e83
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Temperature-activated dielectric relaxation in lead-free halide perovskite single crystals

Abstract: Lead-free metal-halide perovskites have recently appeared as a promising candidate in optoelectronics and photovoltaics because of their non-toxicity, stability, and unique photophysical properties. Much scientific research has been done on optoelectronic characteristics and photovoltaic applications of lead-free perovskites, but the dielectric characteristics and insight into the relaxation phenomenon remain elusive. Here, we study the dielectric relaxation and conduction mechanism in the single crystalline (… Show more

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Cited by 9 publications
(4 citation statements)
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“…This sort of behavior shows that the rise in conductivity may be a result of both a decrease in the trapped charge density inside crystals and an increase in the mobility of charge carriers. Furthermore, to reveal the conduction mechanism in Cs 2 AgBiBr 6 , we have derived the ac conductivity from the impedance data using the following eqs and . σ normalA normalC = t A Z false( Z 2 + Z 2 false) Total conductivity is given by σ normalt normalo normalt normala normall ( ω ) = σ normald normalc + σ ( ω ) where σ dc and σ(ω) are the dc and ac conductivity, respectively. , The calculated ac conductivity with frequency in the temperature range 0–90 °C is presented in Figure a. The conductivity enhances with the temperature rise due to enhanced ion migration and charge carrier conduction with the field.…”
mentioning
confidence: 99%
“…This sort of behavior shows that the rise in conductivity may be a result of both a decrease in the trapped charge density inside crystals and an increase in the mobility of charge carriers. Furthermore, to reveal the conduction mechanism in Cs 2 AgBiBr 6 , we have derived the ac conductivity from the impedance data using the following eqs and . σ normalA normalC = t A Z false( Z 2 + Z 2 false) Total conductivity is given by σ normalt normalo normalt normala normall ( ω ) = σ normald normalc + σ ( ω ) where σ dc and σ(ω) are the dc and ac conductivity, respectively. , The calculated ac conductivity with frequency in the temperature range 0–90 °C is presented in Figure a. The conductivity enhances with the temperature rise due to enhanced ion migration and charge carrier conduction with the field.…”
mentioning
confidence: 99%
“…To study the conductivity and the conduction mechanism in the [(CH 3 ) 4 N] 2 CuBr 4 SCs, we used the impedance data to calculate the AC conductivity according to equation 6 given below: [54] σ=eAZ'Z"2+Z'2 $\vcenter{\openup.5em\halign{$\displaystyle{#}$\cr \sigma =\ {{e}\over{A}}{{Z{ {^\prime}}}\over{{Z}^{"2}+{Z}^{{ {^\prime}}2}}}\hfill\cr}}$ …”
Section: Resultsmentioning
confidence: 99%
“…To study the conductivity and the conduction mechanism in the [(CH 3 ) 4 N] 2 CuBr 4 SCs, we used the impedance data to calculate the AC conductivity according to equation 6 given below: [54] s…”
Section: Electrical Conductivity Analysismentioning
confidence: 99%
“…[ 47 ] It suggests that at higher temperatures, the likelihood of trapping charge carriers decreases. [ 48 ] As a result, the contribution of traps to the material's conductivity decreases, and conductivity is enhanced. This increase in conductivity is directly related to the TD enhancement of dielectric loss ( ε ″) at low frequencies.…”
Section: Resultsmentioning
confidence: 99%