2020
DOI: 10.1002/adom.202000678
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Luminescent Nd3+‐Based Microresonators Working as Optical Vacuum Sensors

Abstract: this technology is the requirement of precise and reliable vacuum measurements. The advances in the field come along with harder requirements to meet in terms of precision and miniaturization of the sensors. [3] Vacuum gauges currently used are based on mechanical deformation, [4,5] thermal conductivity [6-8] such as Pirani, [9] thermocouple or thermistor gauges; ionization [10,11] and spinning rotations. [12] All these approaches are more or less suitable depending on the pressure range of the measurements. B… Show more

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Cited by 29 publications
(25 citation statements)
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References 53 publications
(55 reference statements)
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“…On the other hand, the use of upconverting nanomaterials is commonly proposed for biological applications (subcutaneous sensing) because of their small size and the use of NIR laser as an excitation source, eliminating harmful UV radiation. However, nanomaterials exhibiting UC phenomena, and excited in the NIR range, are also beneficial in industrial applications. This is because they allow high-spatial resolution of temperature sensing, as well as they do not need a high-energy excitation source, which can cause other undesired effects, such as uncontrolled polymerization during catalytic processes or additional heating. ,, It is worth noting about novel application of lanthanide-based luminescent thermometers in optical vacuum sensing, that is, conversion of luminescent thermometers into low-pressure sensors, utilizing the effect of laser-induced heating of the materials, which is enhanced under vacuum conditions. , …”
Section: Introductionmentioning
confidence: 76%
“…On the other hand, the use of upconverting nanomaterials is commonly proposed for biological applications (subcutaneous sensing) because of their small size and the use of NIR laser as an excitation source, eliminating harmful UV radiation. However, nanomaterials exhibiting UC phenomena, and excited in the NIR range, are also beneficial in industrial applications. This is because they allow high-spatial resolution of temperature sensing, as well as they do not need a high-energy excitation source, which can cause other undesired effects, such as uncontrolled polymerization during catalytic processes or additional heating. ,, It is worth noting about novel application of lanthanide-based luminescent thermometers in optical vacuum sensing, that is, conversion of luminescent thermometers into low-pressure sensors, utilizing the effect of laser-induced heating of the materials, which is enhanced under vacuum conditions. , …”
Section: Introductionmentioning
confidence: 76%
“…The intensity variations of the green emission, Yb 3+ emission, and 5 I 6 → 5 I 8 emission with temperature changes in heating–cooling processes in air and in vacuum are depicted in Figure b and d, respectively. It can be seen from Figure d that the intensities of three emissions will be enhanced as soon as the vacuum is pumped at 300 K. This observation should be attributed to quenchers’ desorption rather than laser-induced sample heating enhanced under vacuum conditions. On the one hand, the excitation power density used in the experiment is low enough that there should be no obvious thermal effect (it is about 2 orders of magnitude smaller than the lowest excitation power density reported in the literature). On the other hand, the thermal effect caused by laser-induced heating should be a relatively slow process, while the observed luminescence enhancement almost takes place with vacuum pumping at once.…”
Section: Resultsmentioning
confidence: 88%
“…The temperature uncertainty ( δT ) using luminescence thermometry can be calculated using the equation as follows: 47,48 where δ FIR is the resolution limit or relative uncertainty of the thermometric parameter, i.e. , the smallest change in ratio that can be observed experimentally.…”
Section: Temperature Sensingmentioning
confidence: 99%
“…The temperature uncertainty (δT ) using luminescence thermometry can be calculated using the equation as follows: 47,48 δT ¼…”
Section: The Temperature Uncertaintymentioning
confidence: 99%