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. 2019 Dec 26;116(52):26402-26406.
doi: 10.1073/pnas.1911244116. Epub 2019 Dec 17.

Temperature-independent thermal radiation

Affiliations

Temperature-independent thermal radiation

Alireza Shahsafi et al. Proc Natl Acad Sci U S A. .

Abstract

Thermal emission is the process by which all objects at nonzero temperatures emit light and is well described by the Planck, Kirchhoff, and Stefan-Boltzmann laws. For most solids, the thermally emitted power increases monotonically with temperature in a one-to-one relationship that enables applications such as infrared imaging and noncontact thermometry. Here, we demonstrated ultrathin thermal emitters that violate this one-to-one relationship via the use of samarium nickel oxide (SmNiO3), a strongly correlated quantum material that undergoes a fully reversible, temperature-driven solid-state phase transition. The smooth and hysteresis-free nature of this unique insulator-to-metal phase transition enabled us to engineer the temperature dependence of emissivity to precisely cancel out the intrinsic blackbody profile described by the Stefan-Boltzmann law, for both heating and cooling. Our design results in temperature-independent thermally emitted power within the long-wave atmospheric transparency window (wavelengths of 8 to 14 µm), across a broad temperature range of ∼30 °C, centered around ∼120 °C. The ability to decouple temperature and thermal emission opens a gateway for controlling the visibility of objects to infrared cameras and, more broadly, opportunities for quantum materials in controlling heat transfer.

Keywords: heat transfer; phase transition; quantum materials; thermal emission; thermal radiation.

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Conflict of interest statement

The authors declare no competing interest.

Figures

Fig. 1.
Fig. 1.
Comparison between a typical thermal emitter and a zero-differential thermal emitter (ZDTE). (A and B) For a typical emitter, for example comprising a semiconductor or insulator (cartoon band diagram in B, Top), any change in emission from a temperature-dependent change in materials properties is dwarfed by the T4 dependence in the Stefan–Boltzmann law. Conversely, a ZDTE decouples temperature and thermal radiation over some temperature range and thus can only be made using a material with a very strong temperature dependence. In our implementation, we use the hysteresis-free insulator-to-metal phase transition in samarium nickelate (SmNiO3) to achieve this behavior (B, Bottom). DOS, density of states. (C and D) LWIR images of samples mounted to hang off the edge of a heater stage, such that a temperature gradient is established from hot to cold. (C) A reference sample with a constant emissivity—in this case, a sapphire wafer—and (D) a ZDTE based on SmNiO3. The color bar encodes the apparent temperature, obtained by assuming a particular set emissivity, εset, which was chosen such that the sample region just below the heat stage appeared to be at 130 °C, which is the actual temperature at that point (see more discussion in Methods). For sapphire, there is a one-to-one relationship between temperature and thermally emitted power. Conversely, the ZDTE exhibits a constant emitted power over a range of temperatures, here ∼100 to 135 °C.
Fig. 2.
Fig. 2.
Hysteresis-free insulator-to-metal phase transition in SmNiO3. (A) Normalized temperature-dependent electrical resistance of our SmNiO3 thin film grown on a sapphire substrate and (B) mid-infrared reflectance at several representative wavelengths, during both heating and cooling, showing the hysteresis-free nature of the IMT in SmNiO3. The insets in A are nanoscale XAS maps at 105 and 120 °C, where the ratio of X-ray absorption at 848 eV to that at 849 eV is plotted as an indication of the metallic/insulating properties; no features other than detector noise are observed, indicating a gradual transition with no observable domain texture. (C and D) Temperature-dependent (C) real and (D) imaginary parts of the complex refractive index of the SmNiO3 film, as a function of wavelength across the mid infrared, extracted using spectroscopic ellipsometry.
Fig. 3.
Fig. 3.
Zero-differential thermal emission. (A) Calculated temperature derivative of the emitted radiance, integrated over the 8- to 14-µm atmospheric transparency window, of an SmNiO3 film with thicknesses d from 50 nm to infinity, on a semi-infinite sapphire substrate. (B) Measured wavelength- and temperature-dependent emissivity of our ZDTE, comprising a ∼220-nm film of SmNiO3 on a sapphire substrate, via direct emission (dotted) and Kirchhoff’s law using reflectance measurements (solid). (C) The temperature-dependent spectral radiance of the ZDTE, which is the product of the spectral emissivity in B and the Planck distribution. (D) Thermally emitted radiance of our ZDTE, integrated over 8 to 14 µm, compared to that of a blackbody.
Fig. 4.
Fig. 4.
Long-wavelength infrared (LWIR) images of samples held at temperatures from 100 to 140 °C. The emissivities of the laboratory blackbody (carbon nanotube forest), sapphire wafer, and fused SiO2 wafer do not change appreciably over this temperature range. The emissivities of our SmNiO3-based ZDTEs change as a function of temperature, and thus effectively mask the temperature differences from the camera. The apparent temperature is plotted (like in Fig. 1 C and D) with εset for each sample selected such that for a stage temperature of 100 °C the infrared camera returned this value as the temperature reading. The dark squares on the bottom row are metal electrodes that were used for the resistance measurements in Fig. 2A.

References

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