I. INTRODUCTION
Section:
ChooseTop of pageABSTRACTI. INTRODUCTION <<II. RESULTS AND DISCUSSIO...III. CONCLUSIONIV. METHODSSUPPLEMENTARY MATERIALREFERENCESThe global energy and climate crises urgently demand energy saving for net-zero emissions worldwide. From this perspective, eco-friendly thermal management has been essential in all areas, from residential facilities to mobile devices. Conventional thermal regulation technologies, including an air conditioner,1,21. L. T. Biardeau, L. W. Davis, P. Gertler, and C. Wolfram, “Heat exposure and global air conditioning,” Nat. Sustainability 3(1), 25 (2020). https://doi.org/10.1038/s41893-019-0441-92. R. Alcalá, J. Alcalá-Fdez, M. J. Gacto, and F. Herrera, “Improving fuzzy logic controllers obtained by experts: A case study in HVAC systems,” Appl. Intell. 31(1), 15 (2009). https://doi.org/10.1007/s10489-007-0107-6 a furnace,33. S. Sotoma, C. Zhong, J. C. Y. Kah, H. Yamashita, T. Plakhotnik, Y. Harada, and M. Suzuki, “In situ measurements of intracellular thermal conductivity using heater-thermometer hybrid diamond nanosensors,” Sci. Adv. 7(3), eabd7888 (2021). https://doi.org/10.1126/sciadv.abd7888 and thermoelectrics4–64. S. Hong, Y. Gu, J. K. Seo, J. Wang, P. Liu, Y. S. Meng, S. Xu, and R. Chen, “Wearable thermoelectrics for personalized thermoregulation,” Sci. Adv. 5(5), eaaw0536 (2019). https://doi.org/10.1126/sciadv.aaw05365. R. A. Kishore, A. Nozariasbmarz, B. Poudel, M. Sanghadasa, and S. Priya, “Ultra-high performance wearable thermoelectric coolers with less materials,” Nat. Commun. 10(1), 1765 (2019). https://doi.org/10.1038/s41467-019-09707-86. B. Russ, A. Glaudell, J. J. Urban, M. L. Chabinyc, and R. A. Segalman, “Organic thermoelectric materials for energy harvesting and temperature control,” Nat. Rev. Mater. 1(10), 16050 (2016). https://doi.org/10.1038/natrevmats.2016.50 facilitate accurate temperature control for thermal comfort; however, they require a large energy consumption generated from fossil fuels. Reports have pointed out that energy usage increases by nearly 10% to raise/lower the inner temperature by 1 °C.7,87. Y. Fang, G. Chen, M. Bick, and J. Chen, “Smart textiles for personalized thermoregulation,” Chem. Soc. Rev. 50, 9357 (2021). https://doi.org/10.1039/d1cs00003a8. J. Palmer, N. Terry, and P. Pope, “How much energy could be saved by making small changes to everyday household behaviours,” A report for department of energy and climate change, 2012. Passive radiative cooling technology has emerged as a promising solution for addressing this issue owing to its advantages of compactness, being energy-free, low cost, and zero-emission.9–259. A. P. Raman, M. A. Anoma, L. Zhu, E. Rephaeli, and S. Fan, “Passive radiative cooling below ambient air temperature under direct sunlight,” Nature 515(7528), 540 (2014). https://doi.org/10.1038/nature1388310. J. Mandal, Y. Fu, A. C. Overvig, M. Jia, K. Sun, N. N. Shi, H. Zhou, X. Xiao, N. Yu, and Y. Yang, “Hierarchically porous polymer coatings for highly efficient passive daytime radiative cooling,” Science 362(6412), 315 (2018). https://doi.org/10.1126/science.aat951311. X. Li, B. Sun, C. Sui, A. Nandi, H. Fang, Y. Peng, G. Tan, and P.-C. Hsu, “Integration of daytime radiative cooling and solar heating for year-round energy saving in buildings,” Nat. Commun. 11(1), 6101 (2020). https://doi.org/10.1038/s41467-020-19790-x12. Y. Zhai, Y. Ma, S. N. David, D. Zhao, R. Lou, G. Tan, R. Yang, and X. Yin, “Scalable-manufactured randomized glass-polymer hybrid metamaterial for daytime radiative cooling,” Science 355(6329), 1062 (2017). https://doi.org/10.1126/science.aai789913. D. H. Kim, G. J. Lee, S.-Y. Heo, S. Son, K. M. Kang, H. Lee, and Y. M. Song, “Ultra-thin and near-unity selective emitter for efficient cooling,” Opt. Express 29(20), 31364 (2021). https://doi.org/10.1364/oe.43866214. E. A. Goldstein, A. P. Raman, and S. Fan, “Sub-ambient non-evaporative fluid cooling with the sky,” Nat. Energy 2(9), 17143 (2017). https://doi.org/10.1038/nenergy.2017.14315. D. Zhao, A. Aili, Y. Zhai, J. Lu, D. Kidd, G. Tan, X. Yin, and R. Yang, “Subambient cooling of water: Toward real-world applications of daytime radiative cooling,” Joule 3(1), 111 (2019). https://doi.org/10.1016/j.joule.2018.10.00616. S. Son, T. Y. Lee, D. Chae, H. Lim, J. Ha, Y. K. Kim, and H. Lee, “Efficient daytime radiative cooling cover sheet with dual‐modal optical properties,” Adv. Opt. Mater. 10, 2201771 (2022). https://doi.org/10.1002/adom.20220177117. D. Li, X. Liu, W. Li, Z. Lin, B. Zhu, Z. Li, J. Li, B. Li, S. Fan, and J. Xie, “Scalable and hierarchically designed polymer film as a selective thermal emitter for high-performance all-day radiative cooling,” Nat. Nanotechnol. 16(2), 153 (2021). https://doi.org/10.1038/s41565-020-00800-418. L.-C. Hu, C.-H. Xue, B.-Y. Liu, X.-J. Guo, J.-H. Wang, and F.-Q. Deng, “Scalable superhydrophobic flexible nanofiber film for passive daytime radiative cooling,” ACS Appl. Polym. Mater. 4, 3343 (2022). https://doi.org/10.1021/acsapm.1c0190719. R. Xiao, C. Hou, W. Yang, Y. Su, Y. Li, Q. Zhang, P. Gao, and H. Wang, “Infrared-radiation-enhanced nanofiber membrane for sky radiative cooling of the human body,” ACS Appl. Mater. Interfaces 11(47), 44673 (2019). https://doi.org/10.1021/acsami.9b1393320. X. Zhang, L. Yang, F. Wang, Z. Cheng, and H. Liang, “Wrinkled surface microstructure for enhancing the infrared spectral performance of radiative cooling,” Opt. Express 29(8), 11416 (2021). https://doi.org/10.1364/oe.41865021. Z. Cheng, F. Wang, H. Wang, H. Liang, and L. Ma, “Effect of embedded polydisperse glass microspheres on radiative cooling of a coating,” Int. J. Therm. Sci. 140, 358 (2019). https://doi.org/10.1016/j.ijthermalsci.2019.03.01422. Y. Shi, W. Li, A. Raman, and S. Fan, “Optimization of multilayer optical films with a memetic algorithm and mixed integer programming,” ACS Photonics 5(3), 684 (2017). https://doi.org/10.1021/acsphotonics.7b0113623. D. Chae, S. Son, Y. Liu, H. Lim, and H. Lee, “High‐performance daytime radiative cooler and near‐ideal selective emitter enabled by transparent sapphire substrate,” Adv. Sci. 7(19), 2001577 (2020). https://doi.org/10.1002/advs.20200157724. B. Zhu, W. Li, Q. Zhang, D. Li, X. Liu, Y. Wang, N. Xu, Z. Wu, J. Li, and X. Li, “Subambient daytime radiative cooling textile based on nanoprocessed silk,” Nat. Nanotechnol. 16(12), 1342 (2021). https://doi.org/10.1038/s41565-021-00987-025. P.-C. Hsu, C. Liu, A. Y. Song, Z. Zhang, Y. Peng, J. Xie, K. Liu, C.-L. Wu, P. B. Catrysse, and L. Cai, “A dual-mode textile for human body radiative heating and cooling,” Sci. Adv. 3(11), e1700895 (2017). https://doi.org/10.1126/sciadv.1700895 High emissivity in the mid-infrared (MIR) atmospheric window enables cooling the objects by drawing their heat and emitting it to cold outer space radiatively. Such novel features have triggered the renaissances of extensive studies on passive radiative cooling, having successful experimental demonstrations, such as solar cells,26,2726. S. Y. Heo, D. H. Kim, Y. M. Song, and G. J. Lee, “Determining the effectiveness of radiative cooler‐integrated solar cells,” Adv. Energy Mater. 12(10), 2103258 (2022). https://doi.org/10.1002/aenm.20210325827. L. Zhu, A. Raman, K. X. Wang, M. A. Anoma, and S. Fan, “Radiative cooling of solar cells,” Optica 1(1), 32 (2014). https://doi.org/10.1364/optica.1.000032 electronic devices,28,2928. M. H. Kang, G. J. Lee, J. H. Lee, M. S. Kim, Z. Yan, J. W. Jeong, K. I. Jang, and Y. M. Song, “Outdoor‐useable, wireless/battery‐free patch‐type tissue oximeter with radiative cooling,” Adv. Sci. 8(10), 2004885 (2021). https://doi.org/10.1002/advs.20200488529. H. Zhang and D. Fan, “Improving heat dissipation and temperature uniformity in radiative cooling coating,” Energy Technol. 8(5), 1901362 (2020). https://doi.org/10.1002/ente.201901362 buildings,30,3130. T. Li, Y. Zhai, S. He, W. Gan, Z. Wei, M. Heidarinejad, D. Dalgo, R. Mi, X. Zhao, and J. Song, “A radiative cooling structural material,” Science 364(6442), 760 (2019). https://doi.org/10.1126/science.aau910131. K. Zhang, D. Zhao, X. Yin, R. Yang, and G. Tan, “Energy saving and economic analysis of a new hybrid radiative cooling system for single-family houses in the USA,” Appl. Energy 224, 371 (2018). https://doi.org/10.1016/j.apenergy.2018.04.115 clothes,24,3224. B. Zhu, W. Li, Q. Zhang, D. Li, X. Liu, Y. Wang, N. Xu, Z. Wu, J. Li, and X. Li, “Subambient daytime radiative cooling textile based on nanoprocessed silk,” Nat. Nanotechnol. 16(12), 1342 (2021). https://doi.org/10.1038/s41565-021-00987-032. P.-C. Hsu and X. Li, “Photon-engineered radiative cooling textiles,” Science 370(6518), 784 (2020). https://doi.org/10.1126/science.abe4476 and vehicles.33,3433. S.-Y. Heo, G. J. Lee, D. H. Kim, Y. J. Kim, S. Ishii, M. S. Kim, T. J. Seok, B. J. Lee, H. Lee, and Y. M. Song, “A janus emitter for passive heat release from enclosures,” Sci. Adv. 6(36), eabb1906 (2020). https://doi.org/10.1126/sciadv.abb190634. D. H. Kim, G. J. Lee, S.-Y. Heo, I.-S. Kang, and Y. M. Song, “Thermostat property of janus emitter in enclosures,” Sol. Energy Mater. Sol. Cells 230, 111173 (2021). https://doi.org/10.1016/j.solmat.2021.111173The evolutionary approach has considerable potential for saving cooling energy, but it also possesses the possibility to consume substantial heating energy in cold hours or seasons (e.g., winter and night).3535. H. Zhai, D. Fan, and Q. Li, “Dynamic radiation regulations for thermal comfort,” Nano Energy 100, 107435 (2022). https://doi.org/10.1016/j.nanoen.2022.107435 Over the past few years, thermal emitters have primarily been focused on reducing heating energy that results from single-emission characteristics. Alternatively, recent studies have presented dual-state emitters that can switch emission spectra for cooling and heating.11,25,36–4011. X. Li, B. Sun, C. Sui, A. Nandi, H. Fang, Y. Peng, G. Tan, and P.-C. Hsu, “Integration of daytime radiative cooling and solar heating for year-round energy saving in buildings,” Nat. Commun. 11(1), 6101 (2020). https://doi.org/10.1038/s41467-020-19790-x25. P.-C. Hsu, C. Liu, A. Y. Song, Z. Zhang, Y. Peng, J. Xie, K. Liu, C.-L. Wu, P. B. Catrysse, and L. Cai, “A dual-mode textile for human body radiative heating and cooling,” Sci. Adv. 3(11), e1700895 (2017). https://doi.org/10.1126/sciadv.170089536. J. Mandal, M. Jia, A. Overvig, Y. Fu, E. Che, N. Yu, and Y. Yang, “Porous polymers with switchable optical transmittance for optical and thermal regulation,” Joule 3(12), 3088 (2019). https://doi.org/10.1016/j.joule.2019.09.01637. X. A. Zhang, S. Yu, B. Xu, M. Li, Z. Peng, Y. Wang, S. Deng, X. Wu, Z. Wu, and M. Ouyang, “Dynamic gating of infrared radiation in a textile,” Science 363(6427), 619 (2019). https://doi.org/10.1126/science.aau121738. H. Zhao, Q. Sun, J. Zhou, X. Deng, and J. Cui, “Switchable cavitation in silicone coatings for energy‐saving cooling and heating,” Adv. Mater. 32(29), 2000870 (2020). https://doi.org/10.1002/adma.20200087039. Q. Zhang, Y. Lv, Y. Wang, S. Yu, C. Li, R. Ma, and Y. Chen, “Temperature-dependent dual-mode thermal management device with net zero energy for year-round energy saving,” Nat. Commun. 13(1), 4874 (2022). https://doi.org/10.1038/s41467-022-32528-140. W. Wang, Q. Zou, N. Wang, B. Hong, W. Zhang, and G. P. Wang, “Janus multilayer for radiative cooling and heating in double-side photonic thermal system,” ACS Appl. Mater. Interfaces 13(36), 42813 (2021). https://doi.org/10.1021/acsami.1c11552 However, maintaining a precise thermal comfort temperature, particularly in moderate weather (i.e., spring and autumn) that does not require intense cooling or heating, relies on unceasing emissivity adjustment rather than on/off cooling switching. From this perspective, beyond dual-state emitters, multi-state emitters with continuously adjustable emission spectra are attractive candidates for all weather but have been barely studied so far.4141. X. Liu, Y. Tian, F. Chen, A. Ghanekar, M. Antezza, and Y. Zheng, “Continuously variable emission for mechanical deformation induced radiative cooling,” Commun. Mater. 1(1), 95 (2020). https://doi.org/10.1038/s43246-020-00098-8 Active emitters based on phase change materials also provide a thermoregulation function for all seasons; however, they have limitations on customizing the target temperature owing to fixed transition temperatures.42–4542. S. Wang, T. Jiang, Y. Meng, R. Yang, G. Tan, and Y. Long, “Scalable thermochromic smart windows with passive radiative cooling regulation,” Science 374(6574), 1501 (2021). https://doi.org/10.1126/science.abg029143. K. Tang, K. Dong, J. Li, M. P. Gordon, F. G. Reichertz, H. Kim, Y. Rho, Q. Wang, C.-Y. Lin, and C. P. Grigoropoulos, “Temperature-adaptive radiative coating for all-season household thermal regulation,” Science 374(6574), 1504 (2021). https://doi.org/10.1126/science.abf713644. M. Kim, D. Lee, Y. Yang, and J. Rho, “Switchable diurnal radiative cooling by doped VO2,” Opto-Electron. Adv. 4(5), 05200006 (2021). https://doi.org/10.29026/oea.2021.20000645. M. Ono, K. Chen, W. Li, and S. Fan, “Self-adaptive radiative cooling based on phase change materials,” Opt. Express 26(18), A777 (2018). https://doi.org/10.1364/oe.26.00a777Herein, we propose a radiation-based “continuous” temperature-regulation system by introducing a polarization valve, which opens and shuts the energy-balancing channel between an emitter and outer space. The thermal regulation system is composed of a vertically arranged linearly polarized thermal emitter and an IR polarizer. The proposed scheme simply controls the emitter temperature via in-plane rotation of the infrared (IR) polarizer as if closing and opening the valve. Optical simulations find an optimum design of the linearly polarized thermal emitter, which consists of a one-dimensional metal (Ag) grid on a quartz substrate. The proposed system achieves a broad range of emissivity from 2% to 80% with the rotation of the IR polarizer by achieving cross-polarization or co-polarization. Theoretical calculations exhibit the emitter’s heating/cooling capabilities (−17 to 51 W/m2) by adjusting polarization conditions. Building energy analyses evaluate an annual energy saving of up to 20 GJ across all different climate zones when using the proposed temperature regulator on the roof. Outdoor experiments demonstrate the temperature regulation of the emitter within a target temperature range (17–18 °C) by rotating the IR polarizer, confirming the theoretical results.
II. RESULTS AND DISCUSSION
Section:
ChooseTop of pageABSTRACTI. INTRODUCTIONII. RESULTS AND DISCUSSIO... <<III. CONCLUSIONIV. METHODSSUPPLEMENTARY MATERIALREFERENCESFigure 1(a) illustrates three different types of emitters: single-, dual-, and multi-state emitters. Single-state emitter, corresponding to most thermal emitters, efficiently emits thermal radiation all day due to its single emission spectrum in the MIR region (8–13 µm), resulting in overcooling in certain situations (e.g., nighttime and winter season). Dual-state emitter switches the emissivity spectra at a specific temperature for heating and cooling modes (i.e., high and low thermal emissivity spectra, respectively). This property mitigates an undesired overcooling, which overcomes the limitation of single-state emitters. Nevertheless, the dual-state emitter is not suitable for practical applications, particularly in moderate weather (i.e., spring and autumn), resulting in overcooling or overheating owing to its fixed two emissivity spectra [the graph in (ii) of Fig. 1(a)]. Compared with the dual-state emitter, the multi-state emitter allows more delicate temperature regulation near the target temperature under the variation of the ambient temperature [the graph in (iii) of Fig. 1(a)]. Continuous variable emission enables fine temperature regulation by responding to the dynamic ambient temperature, effectively preventing the undesired overcooling and overheating.Figure 1(b) presents the simulated building energy-saving world map based on different climate databases.4646. Typical Meteorological Year 3 (National Solar Radiation Data Base, 1991-2005 2020), Vol. 2020, https://nsrdb.nrel.gov/. More details about the simulation method and model appear in Sec. and Fig. S1. The multi-state emitter as a roof efficiently reduces the annual energy consumption for thermoregulation in all cities (>20 GJ) than single- and dual-state emitters as roofs. According to a report, to save 20 GJ energy, about a hundred (∼100) of HVAC systems should shut down in a month.4747. K. H. Khan, C. Ryan, and E. Abebe, “Optimizing HVAC energy usage in industrial processes by scheduling based on weather data,” IEEE Access 5, 11228 (2017). https://doi.org/10.1109/access.2017.2715239 Consequently, this result implies that the multi-state emitter brings significant economic and environmental benefits in all climate zones owing to its continuous temperature regulation property. In addition, the annual energy consumption saving maps in comparison with a conventional roof present a prominent energy-saving of >50 GJ in all regions, whereas a single-state emitter results in energy wastage in cold regions (Fig. S2). Figure 1(c) shows the heating/cooling performances of our proposed system (−17 to 51 W/m2) compared with previously reported emitters. This graph manifests the unique benefit of the multi-state emitter with continuous variable emissivity spectra, hence leading to outstanding thermoregulation without overcooling/heating. Detailed information on other emitters, including cooling power and tuning method, appears in Table S1.Figure 2(a) presents the illustration of our proposed emission regulating system, composed of a linearly polarized thermal emitter and an IR polarizer. A one-dimensional silver (Ag) grating on a quartz (SiO2) substrate only permits a polarized thermal emission parallel to the Ag grating direction. This is because the electrons in a metal freely move along the metal wires, which blocks the emission with the electric field perpendicular to the Ag grating direction. Thus, the emissivity of the polarization-mediated thermal emitter (PME) varies depending on the polarization angles (φpol), changing radiation power (Prad), and absorbed radiative power emitted from surroundings (Patm). These two powers maximally decrease by ∼100% at a cross-polarization state. In addition, the absorbed solar power (Psun) drops by half owing to a half transmittance of the IR polarizer in the solar region (Fig. S3). The measured emissivity spectra of the fabricated PME at different polarization angles are shown in Fig. 2(b). The polarization dependency of the PME appears from the specific wavelength of 2 µm (dashed line) to the infrared region owing to the optimized grating period (∼2 µm). Therefore, the emissivity spectra of the PME exhibit a fine tunability of emissivity (2%–80%) in the MIR region with a negligible change in the solar region with polarization angle change. The measured emissivity spectra of the PME agree well with the calculated results (Fig. S4).Figure 2(c) shows the optical image and scanning electron microscopy (SEM) images of the fabricated emitter. The sample represents a silvery color owing to little light absorption (∼4%). The SEM images show a microscale one-dimensional grating consistent with the proposed design. The detailed fabrication process and design rules of the emitter are given in Sec. and Fig. 3. The thermographic images depict the apparent temperature decrease of the fabricated sample as φpol increases; meanwhile, the sample maintains a fixed actual temperature (50 °C) on the hot plate [Fig. 2(d)]. This exhibits that the amount of outgoing thermal radiation depends on the IR polarizer rotation. Figure 2(e) presents the theoretical cooling performance of the PME at different polarization angles (detailed calculation in Sec. ). Owing to the spectral characteristics of the polarizer (i.e., low solar absorptivity and low IR emissivity), as shown in Fig. S3, the thermal radiation of the polarizer to the emitter is negligible in the simulation. The cooling temperature (Tcool) of the PME varies from −212 to 28 °C continuously with the variation of φpol at zero non-radiative heat exchange. The cooling temperature (Tcool) is the difference between the emitter temperature (Temit) and the ambient temperature (Tamb) (i.e., Tamb − Temit). This result proves the prominent heating, insulating, and cooling capabilities via a simple φpol tuning method. Moreover, the emissivity tunability of the PME shows a weak dependency on the incident angle owing to the thin thickness of the Ag layer (∼100 nm) compared with the thermal wavelength (i.e., ∼10 μm) (Fig. S5).Figure 3(a) presents the cooling temperature of the PME at the co-polarized (Tcool,co) and cross-polarized (Tcool,cross) states, respectively, as a function of grid width (wgrid) and metal fill factor (FF = wgrid/P). The gray-colored region between cyan and yellow lines indicates the region in which the PME provides a superior cooling/heating performance (i.e., Tcool,co > 20 °C and Tcool,crosswgrid = 1 µm and fill factor (FF) = 50%] offer the widest tuning range of the temperature within that area (i.e., Tcool,co = 23 °C and Tcool,cross = −212 °C). The design rule for the optimized condition is shown in Fig. 3(b).For high cooling/heating capabilities, an important aspect of the optical properties in the PME is to accomplish different absorption spectra with a high selectivity in the solar (0.28–2.5 µm) and the MIR regions (8–13 µm) under cooling and heating modes. This means that the PME should provide a higher absorptivity in the MIR (εMIR,co) than in the solar region (Asolar,co) at the co-polarized state (φpol = 0°) for radiative cooling. In contrast, the PME should satisfy the opposite conditions (i.e., εMIR,crossAsolar,cross) at the cross-polarized state (φpol = 90°) for solar heating. Hence, it is essential to achieve both a large emissivity gap between two different states (ΔεMIR = εMIR,co − εMIR,cross) and a small solar absorptivity gap (ΔAsolar = Asolar,co − Asolar,cross). As the metal grid width increases with a fixed fill factor (50%), the period of the metal grid exceeds the subwavelength dimension, weakening polarization dependency (i.e., decrease in ΔεMIR and ΔAsolar), as shown in Fig. 3(b) (left) and Fig. S6(a). With increasing fill factor under the same metal width (1 µm), the PME provides shorter subwavelength periods, resulting in larger emissivity/absorptivity differences [Fig. 3(b) (right) and Fig. S6(b)]. Consequently, the optimized PME (i.e., wgrid = 1 µm and FF = 50%) presents a large emissivity gap with a small solar absorption change (i.e., ΔεMIR∼ 75% and ΔAsolar ∼ 2%), as depicted in Fig. 3(c). The metal layer thickness of 100 nm comprises the broad temperature variation of the system (Fig. S7).Figure 3(d) shows the cooling power of the PME (Pcool) as a function of φpol. The PME possesses a continuous cooling power from −17 to 51 W/m2 by varying the polarization angle. The higher the polarization angle, the lower the Prad and Patm under consistent PSun owing to a relatively larger ΔεMIR than ΔAsolar, resulting in the multi-state cooling power. The fraction of the thermal radiation and solar absorption intensities under different polarization angles is presented in Fig. S8. Figure 3(e) shows the calculated cooling temperatures at the co-polarized and the cross-polarized states, in terms of non-radiative heat exchange coefficient, hc. The temperature modulation ability degrades with increasing hc. Nevertheless, the PME provides a broad temperature variation (ΔTcool > 5 °C) in practical situations (i.e., hc > 5). Meanwhile, the average U.S. household spends $35 per month for lowering/raising the inner temperature by 5 °C,4848. Office of Energy Saver, Heating and Cooling US Department of Energy https://www.energy.gov/energysaver/heating-and-cooling. indicating that the PME sufficiently can reduce the energy cost. Figure 3(f) represents the increase in the emitter temperature gap (ΔTemit) between the co-polarized and the cross-polarized states as a function of ambient temperature. The temperature gap rises from 7.8 to 16.8 °C as the ambient temperature increases (from 270 to 330 K). Since cooling is mostly demanded in hot weather (Tamb > 300 K), this property is beneficial for energy saving in practical cases.As a proof-of-concept demonstration, we measured the temperatures of two fabricated samples outdoors to verify the cooling performance with respect to polarization angle variation [Fig. 4(a)]. The temperature of the sample is measured during the polarizer rotation for variable emission, and the other is exposed to the sky without a polarizer for single-state emission as a control group. Figure S9 displays the photograph of the used outdoor measurement setup. The emitter and the polarizer are placed at a short distance (∼5 cm) to avoid the conduction effect that weakens the cooling/heating effect of the PME. Figure 4(b) shows the cooling temperatures of the PME at three different polarization states (i.e., φpol = 0, 45, and 90°), in terms of non-radiative coefficient and ambient air temperature. This result indicates that the PME provides an extended cooling temperature range with a higher ambient temperature. In addition, the cooling temperature trends agree with the calculation trends.Figure 4(c) presents the real-time temperature measurement for two samples. The temperatures of samples are recorded under a sunshade to observe the effect of emissivity variation. As expected, the conventional system (w/o polarizer) only lowers the temperature, yielding excess cooling below the target temperature (17–18 °C). As for the proposed system, the IR polarizer first aligns with the same axis of the PME (i.e., φpol = 0°) to cool the objects at a high ambient temperature (i.e., 18–20 °C). During ambient temperature drops, the polarizer rotates with the polarization angle of 45° at 13:40 to prevent from overcooling below 17 °C. When the ambient temperature drops again, the polarizer blocks the thermal emission from the PME to raise the temperature by cross-axis alignment at 14:46. Accordingly, the PME with the IR polarizer can maintain the temperature within the target range (17–18 °C), while the conventional setup (w/o IR polarizer) leads to overcooling below 17 °C. This result proves the outstanding thermal regulation property of the proposed system. Moreover, our system can maintain a constant temperature even in cold weather (Tamb ∼ 4 °C), demonstrating a broad operating temperature range of the PME (Fig. S10). We targeted different temperature ranges in the measurements to maintain the emitter’s temperature near the ambient temperature. This property extends to applications that require low-temperature regulation, including refrigerator trucks and food storage. Figure S11 describes the measured solar irradiance during the measurements in Fig. 4(c). The solar irradiance does not affect the emitter temperature during the measurement owing to the sunshade. Figure 4(d) presents the repeated measurement results under different values of relative humidity and ambient temperature. Our proposed system provides a notable thermoregulation performance in all days compared with the conventional system (i.e., no polarizer). These results prove that introducing a polarizer enables maintaining the temperature near the targeted region effectively in all weather conditions. The substrate used in the thermal emitter can replace other polymers (i.e., PDMS and PET) with various benefits, such as cost and emissivity. Moreover, the IR polarizer can be fabricated by using BaF2 and polyethylene as substrates (Fig. S12). Owing to the benefits of low material cost and easy fabrication process, using a polymer substrate significantly decreases the overall cost, allowing practical applications, including on roofs and trucks.IV. METHODS
Section:
ChooseTop of pageABSTRACTI. INTRODUCTIONII. RESULTS AND DISCUSSIO...III. CONCLUSIONIV. METHODS <<SUPPLEMENTARY MATERIALREFERENCESOptical simulation for spectral results: To simulate the emissivity spectra of the PME, rigorous coupled wave analysis-based commercial software (DiffractMOD, RSoft Design Group, Synopsys, USA) was employed. In addition, absorption profiles were simulated using the same software. In all the simulations, a 1 nm-square grid size was exploited to obtain a stable emissivity. The complex refractive index dispersions for materials (i.e., SiO2 and BaF2) were considered to obtain accurate spectral results. The refractive indices were obtained from previously published results.49,5049. S. Popova, T. Tolstykh, and V. Vorobev, “Optical characteristics of amorphous quartz in the 1400−200 cm−1 region,” Opt. Spectrosc. 33, 444 (1972).50. H. H. Li, “Refractive index of alkaline earth halides and its wavelength and temperature derivatives,” J. Phys. Chem. Ref. Data 9(1), 161 (1980). https://doi.org/10.1063/1.555616 The Drude model was used for the optical constants of Ag.Building energy saving performance simulation: The heating and cooling energies are modeled from whole building energy simulation using a commercial software (EnergyPlus). Three different emitters (i.e., single-, dual-, and multi-state), applied on the exterior surface of the building roof, were utilized for the energy saving simulation of the heating, ventilation, and air-conditioning (HVAC) systems. In the simulation, a one-story medium-sized office building model is exploited (Fig. S1), which is a Department of Energy (DOE) commercial reference building satisfying the insulation model of American Society of Heating, Refrigerating and Air Conditioning Engineers (ASHRAE) standard 90.1-2016.5151. Energy standard for building except low-rise residential buildings, https://www.ashrae.org/file%20library/technical%20resources/standards%20and%20guidelines/standards%20addenda/90.1-2016/90_1_2016_m_ai_aj_au_az_bg_dn_20210324.pdf. Several climate data were used for simulation from the typical meteorological year (TMY3) weather data.4646. Typical Meteorological Year 3 (National Solar Radiation Data Base, 1991-2005 2020), Vol. 2020, https://nsrdb.nrel.gov/. The detailed parameters for the simulation (i.e., absorptivity of roof, building area, and temperature setpoint) are summarized in Table S2.Fabrication of the PME: A clean quartz substrate was prepared, and a positive photoresist (PR; AZ5214E, MicroChemicals, Germany) was spin-coated at 4000 rpm for 30 s. The sample was then baked at 90 °C for 60 s as a soft bake step. To achieve a high resolution, a stepper (i-line stepper, NSR-2205i11D, Nikon Inc., Japan) was used with a 1D micro-grating mask under an exposure intensity of 11 mW/cm2 for 5 s. After the exposure, the sample was then developed by immersing a developer (AZ-MIF-300, MicroChemicals, Germany) for 60 s. Hard-baking was also performed at 110 °C for 120 s. Then, a 100 nm-thick Ag layer was deposited using a magnetron radio-frequency sputtering system (DDHT-LSH2, Daedong High Tech., Ltd., Korea) under a high vacuum (≈10−6 Torr). After the metal deposition, lift-off was performed to reveal each patterned area.
Structural and spectral analyses of the fabricated samples: The absorptivity spectra were characterized with an integrating sphere over the wavelength range of 280–2500 nm using an ultraviolet–visible–near-infrared (UV–vis–NIR) spectrometer (Lambda 950, Perkin Elmer, Inc., USA). Additionally, the emissivity spectra for mid-infrared (MIR) regions were analyzed using a Fourier transform infrared spectrometer (VERTEX 70v, Bruker, USA) with an Au-coated integrating sphere. The emissivity spectra were evaluated from the measured reflectance and transmittance spectra (i.e., E = 100 − R − T). A SEM (S-4700, Hitachi Hi-Technologies, Japan) was utilized to observe the top and cross section of the fabricated sample. To measure the emissivity with the variation of the polarization angle, a commercial IR polarizer (WP50H-K, Thorlabs, USA) was utilized for calibration.
Thermal equilibrium equation: The thermal equilibrium equation, PradTemit−PSun−PatmTambient+Pnon−rad=0, is composed of the following four terms:PradTemit=∫02π∫0π2∫0∞IBBTemit,λελ,θ×cosθsinθdλdθdϕ,(1)PatmTambient=∫02π∫0π/2∫0∞IBBTambient,λελ,θεambλ,θ×cosθsinθdλdθdϕ,(2)Psun=∫0∞IAM1.5Gλελ,θdλ,(3)Pnon−rad=hc(Temit−Tambient).(4)where ελ,θ is the angular emissivity of emitter; IBB=(2hcc2/λ5)/[ehcλkBT−1] is the spectral radiance of a blackbody at temperature T; and h, c, kB, λ, and hc are Planck’s constant, the velocity of light, the Boltzmann constant, wavelength, and the non-radiative heat exchange coefficient, respectively. The atmospheric emissivity is given by εambλ,θ=1−tλ1/cosθ, where t is the sky transmission of Mauna Kea atmospheric transmission.5252. M. G. Burton, J. S. Lawrence, M. C. B. Ashley, J. A. Bailey, C. Blake, T. R. Bedding, J. Bland-Hawthorn, I. A. Bond, K. Glazebrook, and M. G. Hidas, “Science programs for a 2-m class telescope at dome C, Antarctica: PILOT, the pathfinder for an international large optical telescope,” Publ. Astron. Soc. Aust. 22(3), 199 (2005). https://doi.org/10.1071/as04077 In this study, we calculated the cooling performance of an integrated system with a polarizer and PME. The emissivities of the system at p-polarization and s-polarization states (ɛp−pol⋅ and ɛs−pol⋅) can be obtained by the generalized Malus law as follows:5353. I. Damian, “Malus’ law for a real polarizer,” arXiv:physics/0604073 (2006).εp−pol⋅=εemit,p−pol⋅×Tpol,p−pol.cos2(φpol),(5)εs−pol⋅=εemit,s−pol⋅×Tpol,s−pol.sin2(φpol),(6)where ɛemit,p-pol⋅ is the emitter emissivity at the p-polarization state and ɛemit,s-pol⋅ is the emitter emissivity at the s-polarization state and Tpol,p-pol and Tpol,s-pol are the transmittance of the IR polarizer at p-polarization and s-polarization states, respectively. From the definition of electromagnetic wave, the polarization-averaged emissivity (ɛavg⋅) can be written asεavg⋅(λ,θ,φpol)=12Tpol,p−pol⋅εemit,p−pol.c
留言 (0)