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Microwave profiling radiometer retrievals of a winter upslope snowstorm (North American Central High Plains) at Boulder, Colorado (USA), on 14 Feb 2008. Panel descriptions are as in Fig. 3. Black vertical lines indicate a wet radiometer (in this case, snow is melting on its warm rain sensor).

Microwave profiling radiometer retrievals of a winter upslope snowstorm (North American Central High Plains) at Boulder, Colorado (USA), on 14 Feb 2008. Panel descriptions are as in Fig. 3. Black vertical lines indicate a wet radiometer (in this case, snow is melting on its warm rain sensor).

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This work presents observations of water phase dynamics that demonstrate the theoretical Wegener-Bergeron-Findeisen concepts in mixed-phase winter storms. The work analyzes vertical profiles of air vapor pressure, and equilibrium vapor pressure over liquid water and ice. Based only on the magnitude ranking of these vapor pressures, we identified co...

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... and dynamics of winter upslope snow- storms, along the eastern margin of the Colorado Rockies, are well understood at the synoptic scale (e.g., Dunn, 1987;Mahoney et al., 1995). Concentrating here on the cloud scale, Fig. 7 shows radiometer observations for the onset and development of a winter upslope snowstorm, on 14 February 2008 at Boulder. The top and middle panels in this figure correspond to vertical profiles of air temperature and vapor density, respectively. The bottom panel shows retrievals of vertically integrated water vapor (WV path, black ...
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... 2014). Positive error resulting from ice accrual during freezing rain that occurs on the top and the windward side of the radiometer radome can be minimized using off-zenith observations on the lee side of the radiometer radome (e.g., Ware et al., 2013). For the cases analyzed in this study, however, off-zenith sampling methods were not needed. Fig. 7a shows a cold front that arrived at the radiometer site around 0415 UTC. The retrieved profiles show the sharp drop in temperature and rise in vapor density (Fig. 7b) that occurred below 3 km height. By definition, the frontal boundary around 0415 UTC implies strong advection of a different air mass into the radiometer sampling volume, ...
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... off-zenith observations on the lee side of the radiometer radome (e.g., Ware et al., 2013). For the cases analyzed in this study, however, off-zenith sampling methods were not needed. Fig. 7a shows a cold front that arrived at the radiometer site around 0415 UTC. The retrieved profiles show the sharp drop in temperature and rise in vapor density (Fig. 7b) that occurred below 3 km height. By definition, the frontal boundary around 0415 UTC implies strong advection of a different air mass into the radiometer sampling volume, and it complicates the analyses of cloud water-phase dynamics for this ...
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... increase of vapor density that follows the frontal passage (Fig. 7b) is due primarily to advection. After that, we can assume that local microphysical processes are driving the water-phase dynamics. Characterization of our three theoret- ical scenarios (droplet-ice growth, evaporation deposition, and droplet-ice depletion), in combination with radar observations, allows a reasonable qualitative analysis ...
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... about 06 UTC, the water vapor path starts to decrease when the liquid water path increases (Fig. 7c). Condensation of cloud liquid appears to deplete the water vapor density. However, the following questions arise: (1) Why is cloud liquid water not observed in the period between 0430 and 06 UTC (i.e., right after the front passes over the radiometer site)? and (2) What makes the cloud liquid water disappear after about 0930 UTC? As ...
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... period between 06 and 0930 UTC corresponds to droplet-ice growth (Fig. 8b). This agrees with the liquid water paths indicated in Fig. 7c and with the discernible liquid water contents in Fig. 8a. The Fig. 7a indicates that this cloud liquid water is supercooled (between 0 °C and − 15 °C). Conversely, the period between 0440 and 06 UTC and the one after 0930 UTC have regions of droplet-ice growth (Fig. 8b), but radiometer observations do not indicate cloud liquid water ...
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... agrees with the liquid water paths indicated in Fig. 7c and with the discernible liquid water contents in Fig. 8a. The Fig. 7a indicates that this cloud liquid water is supercooled (between 0 °C and − 15 °C). Conversely, the period between 0440 and 06 UTC and the one after 0930 UTC have regions of droplet-ice growth (Fig. 8b), but radiometer observations do not indicate cloud liquid water within these periods ( Fig. 7c; as before, all times are obtained from the radiometer Level2 output files, with a 1 min resolution). ...
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... discernible liquid water contents in Fig. 8a. The Fig. 7a indicates that this cloud liquid water is supercooled (between 0 °C and − 15 °C). Conversely, the period between 0440 and 06 UTC and the one after 0930 UTC have regions of droplet-ice growth (Fig. 8b), but radiometer observations do not indicate cloud liquid water within these periods ( Fig. 7c; as before, all times are obtained from the radiometer Level2 output files, with a 1 min ...
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... for the observations on 14 Feb 2008, we believe that it is only after 06 UTC that the droplets are large enough (in number and size) to be detected by the radiometer ( Fig. 7c). The same reason explains why the droplet-ice growth scenario appears much earlier than the discernible amounts of liquid water content (Figs. 4a and 8a). The positive outcome is that our analysis of vapor-pressure classes (Figs. 4b and 8b) are providing more than one-hour lead time in the forecasting of supercooled liquid ...
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... analysis of the entire event is possible by using co-located observations from vertically pointing radar. Fig. 9b). This ascending air is responsible for transporting new amounts of water vapor aloft (vapor density increasing in Fig. 7b and water vapor path increasing in Fig. 7c). The radar signals detected during this period are actually from clear-air targets (i.e., from sharp discontinuities in the index of refraction, an index that depends on air temperature, vapor pressure and air pressure; e.g., Röttger and Larsen, 1990). These targets can be detected at the UHF ...
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... analysis of the entire event is possible by using co-located observations from vertically pointing radar. Fig. 9b). This ascending air is responsible for transporting new amounts of water vapor aloft (vapor density increasing in Fig. 7b and water vapor path increasing in Fig. 7c). The radar signals detected during this period are actually from clear-air targets (i.e., from sharp discontinuities in the index of refraction, an index that depends on air temperature, vapor pressure and air pressure; e.g., Röttger and Larsen, 1990). These targets can be detected at the UHF band but not the X band. For example, the ...
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... from sharp discontinuities in the index of refraction, an index that depends on air temperature, vapor pressure and air pressure; e.g., Röttger and Larsen, 1990). These targets can be detected at the UHF band but not the X band. For example, the sharp spatial gradients of temperature and vapor pressure retrieved by the radiometer at 0415 UTC in Fig. 7 (due to the frontal passage over the radiometer site) are matched by sharp UHF reflectivity values right after 0415 UTC (Fig. ...
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... m s −1 . These magni- tudes are typical fall velocities for riming snow and small raindrops (diameters around 0.8 mm; e.g., Gunn and Kinzer, 1949). Rimed snow implies the presence of cloud droplets. Thus, the UHF radar observations agree during this period with our radiometer estimates on the presence of liquid water (i.e., liquid water paths in Fig. 7c, droplet-ice growth scenario in Fig. 8b, and discernible liquid water in Fig. 8a). All these suggest that, for the period roughly after 0830 UTC, supercooled droplets are being captured by snow particles during riming, right from its first formation at levels above the 2 ...
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... at about 0830-0840 UTC. Then, roughly after 0930 UTC, the associated Doppler velocities (Fig. 9b) become smaller than 2 m s −1 (downwards). These magni- tudes are typical fall velocities for unrimed snow and imply that most of the liquid water has been eliminated by this time. This is in agreement with the vanishing of liquid water paths in Fig. 7c, and the disappearance of discernible liquid water in Fig. ...

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... Ground-based microwave radiometers are commonly used for atmospheric observations [1] and can be operated continuously with a typical temporal resolution of 1 s. They can be used to monitor the temperature and humidity profiles of the atmospheric boundary layer [2]- [9], and unique liquid water content profiles [10] [11] [12] [13] and to detect lightning [14]. The number of ground-based microwave radiometers in use in China for both research and quasi-operational observations has increased rapidly in recent years [15]- [20] and long time data have been obtained. ...
... In that such a case, we can first identify water on the radiometer by analyzing spikes in the integrated water vapor because IWV is smoothly varying when the radome is dry (Ware et al., 2004). Then if precipitation is detected, accurate off-zenith MWR observations during precipitation (Chan, 2009;Cimini et al., 2011;Ware et al., 2004Ware et al., , 2013Campos et al., 2014;Serke et al., 2014;Xu et al., 2014Xu et al., , 2015 can be used to constrain the cloud retrievals. The rainfall properties could also be derived from the MWR observations of brightness temperature (Marzano et al., 2005;Won et al., 2009). ...
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... As a result of latest technical improvements, radiometers can be used for profiling both temperature and humidity simultaneously (Solheim et al., 1998;Güldner and Spänkuch, 2001;Cadeddu et al., 2013;Renju et al., 2015;Harikishan et al., 2014). An additional advantage of MWR is the high accuracy of measurement of integrated liquid water (Westwater, 1978;Peter and Kämpfer, 1992) and measurement of the liquid water profile (Politovich et al., 1995;Solheim et al., 1998;Ware et al., 2003;Crewell et al., 2009;Ebell et al., 2010;Calheiros and Machado, 2014;Campos et al., 2014;Serke et al., 2014). This instrument measures the radiation intensity at a number of frequency channels in the microwave spectrum that are dominated by atmospheric water vapor and molecular oxygen emissions (Rose and Czekala, 2003;Knupp et al., 2009;Cadeddu et al., 2013;Wulfmeyer et al., 2015). ...
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... The utility of this distinction is dependent upon the total COD (thinner clouds polarize more), the solar and observational viewing geometry (scattering angles between 40 and 70 • are best), ice crystal aspect ratio (values close to AR = 1.0 polarize least), and the instrument accuracy with respect to Q. Additionally, the ability to determine cloud thermodynamic phase with polarization is insensitive to the altitude of the cloud or the surface reflectance. There are many ways to determine cloud thermodynamic phase from the ground, such as with active measurements (Sassen, 1991), spectral ratios (Martins et al., 2011;LeBlanc et al., 2014), hyperspectral infrared measurements (Turner et al., 2003), and microwave radiometers (Shupe et al., 2005;Campos et al., 2014). While it may not be appropriate for all conditions, this method is well suited for low CODs, which may be a useful addition to the observational toolset. ...
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The primary goal of this project has been to investigate if ground-based visible and near-infrared passive radiometers that have polarization sensitivity can determine the thermodynamic phase of overlying clouds, i.e., if they are comprised of liquid droplets or ice particles. While this knowledge is important by itself for our understanding of the global climate, it can also help improve cloud property retrieval algorithms that use total (unpolarized) radiance to determine cloud optical depth (COD). This is a potentially unexploited capability of some instruments in the NASA Aerosol Robotic Network (AERONET), which, if practical, could expand the products of that global instrument network at minimal additional cost. We performed simulations that found, for zenith observations, that cloud thermodynamic phase is often expressed in the sign of the Q component of the Stokes polarization vector. We chose our reference frame as the plane containing solar and observation vectors, so the sign of Q indicates the polarization direction, parallel (positive) or perpendicular (parallel) to that plane. Since the fraction of linearly polarized to total light is inversely proportional to COD, optically thin clouds are most likely to create a signal greater than instrument noise. Besides COD and instrument accuracy, other important factors for the determination of cloud thermodynamic phase are the solar and observation geometry (scattering angles between 40 and 60° are best), and the properties of ice particles (pristine particles may have halos or other features that make them difficult to distinguish from water droplets at specific scattering angles, while extreme ice crystal aspect ratios polarize more than compact particles). We tested the conclusions of our simulations using data from polarimetrically sensitive versions of the Cimel 318 sun photometer/radiometer that compose a portion of AERONET. Most algorithms that exploit Cimel polarized observations use the degree of linear polarization (DoLP), not the individual Stokes vector elements (such as Q). Ability to determine cloud thermodynamic phase depends on Q measurement accuracy, which has not been rigorously assessed for Cimel instruments. For this reason, we did not know if cloud phase could be determined from Cimel observations successfully. Indeed, comparisons to ceilometer observations with a single polarized spectral channel version of the Cimel at a site in the Netherlands showed little correlation. Comparisons to lidar observations with a more recently developed, multi-wavelength polarized Cimel in Maryland, USA, show more promise. The lack of well-characterized observations has prompted us to begin the development of a small test instrument called the Sky Polarization Radiometric Instrument for Test and Evaluation (SPRITE). This instrument is specifically devoted to the accurate observation of Q, and the testing of calibration and uncertainty assessment techniques, with the ultimate goal of understanding the practical feasibility of these measurements.