2021
DOI: 10.1111/jace.18275
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A novel Eu2+/Tb3+ co‐doped phosphor with pyroxene structure applied for cryogenic thermometric sensing

Abstract: Pyroxene-type phosphors were widely developed due to the advantages of high chemical stability, luminous efficiency, and low production cost. In this contribution, a series of Eu 2+ /Tb 3+ co-doped Ca 0.75 Sr 0.2 Mg 1.05 Si 2 O 6 (CSMS) phosphors with pyroxene structure were successfully synthesized by the solid-state method. Under the 340 nm excitation, the emission peaks of the phosphor show a redshift with the increase of Eu 2+ concentration. The emitting color of Eu 2+ /Tb 3+ co-doped samples shows a redsh… Show more

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Cited by 7 publications
(11 citation statements)
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“…Due to the unique dual emission, Ba 0.99 Ga 2 O 4 :0.01Bi creates favorable conditions for temperature sensing. Figure 5A shows the PL emission intensities of the Bi1 (500 nm) and Bi2 (610 nm) groups with the temperature increase from 323 to 473 K. To evaluate the temperature‐sensing performance of Ba 0.99 Ga 2 O 4 :0.01Bi phosphor, the FIR value can be calculated by the following equation 38 : FIRbadbreak=I500nmI610nmgoodbreak=Aexp[]ΔEkTgoodbreak+B\begin{equation}FIR\; = \frac{{{I_{500{\rm{\;nm}}}}}}{{{I_{610{\rm{\;nm}}}}}}\; = \;A{\rm{exp}}\left[ {\frac{{ - {{\Delta}}E}}{{kT}}} \right] + B\end{equation}where I 500 and I 610 represent the PL intensity at 500 and 610 nm, T represents the temperature, k is Boltzmann's constant, Δ E represents the energy required to transition among different energy levels, A and B are the constant. The calculated FIR values can be fitted by the red curve in Figure S14.…”
Section: Resultsmentioning
confidence: 99%
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“…Due to the unique dual emission, Ba 0.99 Ga 2 O 4 :0.01Bi creates favorable conditions for temperature sensing. Figure 5A shows the PL emission intensities of the Bi1 (500 nm) and Bi2 (610 nm) groups with the temperature increase from 323 to 473 K. To evaluate the temperature‐sensing performance of Ba 0.99 Ga 2 O 4 :0.01Bi phosphor, the FIR value can be calculated by the following equation 38 : FIRbadbreak=I500nmI610nmgoodbreak=Aexp[]ΔEkTgoodbreak+B\begin{equation}FIR\; = \frac{{{I_{500{\rm{\;nm}}}}}}{{{I_{610{\rm{\;nm}}}}}}\; = \;A{\rm{exp}}\left[ {\frac{{ - {{\Delta}}E}}{{kT}}} \right] + B\end{equation}where I 500 and I 610 represent the PL intensity at 500 and 610 nm, T represents the temperature, k is Boltzmann's constant, Δ E represents the energy required to transition among different energy levels, A and B are the constant. The calculated FIR values can be fitted by the red curve in Figure S14.…”
Section: Resultsmentioning
confidence: 99%
“…We further calculated the absolute temperature sensitivity ( S a ) as well as the relative temperature sensitivity ( S r ) to accurately evaluate the temperature sensitivity of the material by using the following equations 38 : Sabadbreak=FIRnormalΔEkT2\begin{equation}{\rm{\;}}{S_a} = \;FIR\frac{{ - {{\Delta}}E}}{{k{T^2}}}\end{equation} Srbadbreak=normalΔEkT2\begin{equation}{\rm{\;}}{S_r} = \frac{{ - {{\Delta}}E}}{{k{T^2}}}\;\end{equation}…”
Section: Resultsmentioning
confidence: 99%
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“…[ 14 ] Su K described CaScAlSiO 6 :Tb 3+ /Sm 3+ ceramics with excellent cryogenic optical thermometry performance [ 15 ] and the Eu 2+ /Tb 3+ co‐doped phosphor has potential applications in cryogenic thermometric sensing. [ 16 ] Furthermore, Liu H developed a new strategy for realizing ratiometric optical thermometry via efficient Tb 3+ –Mn 2+ energy transfer in the phosphor Ca 9 Tb(PO 4 ) 5 (SiO 4 )F 2 . [ 17 ] Back in 2018, Kai Cheng et al .…”
Section: Introductionmentioning
confidence: 99%