Hostname: page-component-848d4c4894-nr4z6 Total loading time: 0 Render date: 2024-05-05T00:37:58.926Z Has data issue: false hasContentIssue false

A case study of snowstorm gusts and blowing/drifting snow

Published online by Cambridge University Press:  20 January 2017

Masayuki Maki
Affiliation:
National Research Institute for Earth Science and Disaster Prevention, Tennodai 3–1, Tsukuba, Ibaraki 305, Japan
Sento Nakai
Affiliation:
National Research Institute for Earth Science and Disaster Prevention, Tennodai 3–1, Tsukuba, Ibaraki 305, Japan
Tsuruhei Yagi
Affiliation:
National Research Institute for Earth Science and Disaster Prevention, Tennodai 3–1, Tsukuba, Ibaraki 305, Japan
Hideomi Nakamura
Affiliation:
National Research Institute for Earth Science and Disaster Prevention, Tennodai 3–1, Tsukuba, Ibaraki 305, Japan
Rights & Permissions [Opens in a new window]

Abstract

The mechanisms of strong winds associated with snow clouds, and the relationship between strong winds and blowing/drifting snow, were investigated. A snowstorm occurred with a typical L-mode snow band which was generated and organized longitudinally during a continental cold-air outbreak over the Sea of Japan. Doppler radar observations revealed that the snow band consisted of small echo cells arranged along the direction of the snow band. When one of the echo cells passed, blowing/drifting snow was generated and intensified by a snow cloud-induced gust, and the horizontal visibility near the ground surface was significantly decreased. Doppler radar and radiosonde data showed that the gust was due to the cold air outflow (CAO) from the snow clouds. The leading edge of the CAO was about 9 km ahead of the center of the snow cloud and the depth of the CAO was about 600 m near the forward flank of the snow cloud. The CAO was caused by a downdraft at the center of the snow cloud, which was initiated at a height of about 1.3 km and with a velocity in excess of 1 ms−1. The observed CAO speed was explained by the theory of the gravity current.

Type
Research Article
Copyright
Copyright © International Glaciological Society 1993

Introduction

According to the Japanese Society of Snow and Ice (1990), blowing/drifting snow is defined as a phenomenon in which snow particles on the snow cover are moved by a strong wind. Blowing snow and drifting snow are occasionally distinguished in Japan according to the difference in the three types of snow-particle motion: creep, saltation and suspension. When snow particles roll on the snow cover, the movement is defined as creep. When snow particles move by collision and rebound in the surface layer (of the order of a few tens of cm in depth), the phenomenon is defined as saltation. In the case of suspension, some of the snow particles on the snow cover are blown up to the screen height. In the case of drifting snow, creep and saltation are the dominant motions, while suspension is dominant in the case of blowing snow. Thus, horizontal visibility at the screen height decreases when blowing snow occurs, while it does not decrease in the case of drifting snow. In this paper, we intentionally distinguish between blowing snow and drifting snow.

Blowing/drifting snow occurs when the surface wind exceeds a critical wind speed required to roll and blow up snow particles from the snow cover. Although many studies have been done on the critical conditions of the initiation of blowing/drifting snow (e.g. Reference Ôura, Ishida, Kobayashi, Kobayashi and YamadaÔura and others, 1967; Reference KindKind, 1976; Reference SchmidtSchmidt, 1980), the generation mechanism of a strong wind has not yet been made clear. Strong winds are considered to be related not only to a synoptic pressure pattern, but also to mesoscale weather systems such as the convective snow clouds which form over the Japan Sea in the winter season. In the latter case, strong winds occur unexpectedly and cause an increase in the amount of blowing/drifting snow and a decrease in horizontal visibility near the surface, which is often an obstruction to traffic. The purposes of the present study are to investigate the generation mechanism of snowstorm-induced strong winds and to consider their relation to blowing/drifting snow.

Observations

Observations were carried out at the Tsugaru Plain in the northern part of Honshu, Japan. Instruments used in the observations were a transportable Doppler radar, low altitude radiosondes and surface meteorological instru¬ments (ultrasonic anemometer—thermometer, thermo-hygrograph and radiation thermometer). Volume scan data of radar reflectivity, Doppler velocity and Doppler spectrum width were obtained every 10 min by Doppler radar. Radiosondes were launched every 3 h to measure vertical profiles of wind speed, wind direction, air temperature and humidity in the lower layers of the atmosphere (up to 3000 m height). Wind speed, wind direction and air temperature at the height of 5 m were also measured by ultrasonic anemometer-thermometer and surface temperature was measured by radiation thermometer.

Results of Analysis

Synoptic conditions

Snowstorms occurred on the afternoon of 28 January 1989 when a Siberian air mass overlaid the Japan islands.

A visible image of Geostationary Meteorological Satellite (GMS) showed that snow-cloud streaks formed over the Sea of Japan and advanced on the west coast of the Japan islands ( Fig. 1). The aspect ratio defined by the ratio of the horizontal scale to the vertical scale of the cloud streak was about 10. The direction of the snow-cloud streaks was from northwest to southeast and was almost the same as the direction of the cold air outbreak. These clouds have been identified as “Longitudinal mode (L-mode)” snow clouds (Reference YagiYagi, 1985). Herein, these organized clouds will be referred to as L-mode snow bands or, simply, snow bands. When some of the snow bands were over the observation area, snowstorms and blowing/drifting snow occurred.

Fig.1 . Visible GMS image of the snow cloud streaks over the Sea of Japan at 12JST on 28 January 1989.

Movement of a snow band

Figure 2 shows the movement of the radar echo of the snow band. According to Reference Boucher and WexlerBoucher and Wexler (1961), the movement of a line-shaped precipitation radar echo can be represented by

(1)

where C is the speed of the line echo, U E the speed of the individual convective echo elements of the line echo, α the angle between the direction of movement of the line echo and the direction of the movements of the echo elements, and C 0 the propagation speed due to the generation and dissipation of the echo elements. In the present case, U E = 54 km h−1, α = 20°, C = 18 km h−1, therefore C 0 = 0 km h−1. Thus, the movement of the line echo can be explained by the advection term U Esin α in Equation (1).

Fig.2 . Movement of the L-mode radar echo. PPI images of the radar reflectivity factor were shown every 20 min.

Decrease in horizontal visibility at the radar site

Photographs of the snow bands and horizontal visibility were taken by a camera at the radar site. Although drifting snows, generated locally and intermittently by strong winds, were observed about 40 min before the arrival of the snow bands, the horizontal visibility exceeded 10 km. On the other hand, when the snow band was over the radar site, a severe snowstorm decreased visibility to less than 10 m. This reduced condition of horizontal visibility lasted until the snow bands had passed over the radar site.

Time change of meteorological elements near the surface

The change of meteorological elements observed when the snow band passed over the radar site is shown in Figure 3. Time change of the radar reflectivity factor (Fig. 3a) shows that two major echo cells, which composed the snow band, passed over the radar site; one is shown by the peak at 1625 JST (Japan Standard Time) and the other, the highest, at 1645 JST. Referring to the PPI (plan position indicator) image of the reflectivity factor ( Fig. 4), we can identify the latter peak as the convective echo cell E1 which is just over the radar site. Assuming that the system was in a steady state when it passed over the radar site and that the echo cell moved in accordance with the wind direction in the convective planetary boundary layer (PBL) (shown by the trajectory of sounding balloon B-B′ in Fig. 4), we can convert the time change of the meteorological elements from 1625 JST to 1705 JST (in Fig. 3) to the space change along line C-C′ in Figure 4.

Fig.3 . Time change of; a, reflectivity (in dBZ) at 500 m height; b, wind speed; c, wind direction; d, air temperature; and e, friction velocity at 5 m height. Line C-C′ on bottom shows distance scale estimated by time-space conversion.

Fig.4 . PPI image of radar reflectivity factor at 1645 JST 28 January 1989. Elevation angle is 0.6°. Heavy dashed line B-B′ is trajectory of sounding balloon released at point Β at 1645. Dotted line C-C′ corresponds to time change of meteorological elements in Figure 3 from 1625 to 1705 JST. G and G′ indicate location of the gust and weak wind area obtained by time—space conversion, respectively, x and y are distance east and north from radar, respectively.

One of the interesting features was the time change of the wind speed. A gust of 13.7 m s−1 (G in Fig. 3b) was observed at the radar site at 1635 JST, 10 min before the arrival of the central part of echo E1. A relatively weak wind speed of 9.6 m s−1 (G′ in Fig. 3b) was observed at 1652 JST, 7 min after the passage of the echo center. Considering the echo speed of 54 km h−1 and using the time-space conversion, we can state that the gust was located about 9 km in front of the echo center and the relatively weak wind zone was about 6 km in back of the echo center. These estimated locations are also shown by G and G′ in Figure 4. Corresponding to the wind-speed change, the friction velocity (Fig. 3e), which expresses the shear force acting on snow particles on the snow cover, was largest at G.

In addition to the change of wind speed, an air temperature change was observed (Fig. 3d). While the air temperature was the lowest (−5.5°C) at the echo center, it was about −4°C when the gust was observed. The maximum drop in air temperature was about 1.5°C. This air temperature change is similar to that observed with a thunderstorm-induced gust, which is well known to be caused by a downdraft from a well developed cumulonimbus (e.g. Reference GoffGoff, 1976; Reference WakimotoWakimoto, 1982). A downdraft reaching the surface diverges and travels as a cold air outflow (CAO). When a low-level downdraft is intense and produces a damaging outflow wind, it is called a downburst (Reference FujitaFujita, 1981). In the case of snowstorms, though the strength of a downdraft and a CAO may be weaker than those of thunderstorms, similar processes can be supposed. Therefore, we next investigated the downdraft in the snow band and the existence of the CAO.

Downdraft

When the snow band passed over the radar site, we measured the vertical profiles of the radar reflectivity factor and Doppler velocity by pointing the antenna vertically. The distribution of the vertical compoment of wind speed w, or downdraft, superimposed on the time-height cross-section of the radar reflectivity factor is shown in Figure 5. The Doppler velocity w d measured by the vertical-pointing mode of the antenna is the sum of the vertical component of wind speed w and the fall speed of snow particles in still air w t. Referring to Reference BattanBattan (1973), we used the value 1 ms−1 for w t to obtain w. The updraft and downdraft greater than 1 ms−1 are shown by the stippled area and cross-hatched area, respectively. Echo E1 passed over the radar site between 1635 and 1655 JST. Assuming a steady state of echo E1 during this period, we can derive the structure of the vertical wind speed field of echo E1 by the time—space conversion, as used in Figure 3. Again, the time change corresponds to direction C-C‰ in Figure 4. Although the time resolution of Figure 5 was 10 min, the following facts were noted. There was a downdraft at the echo center. This downdraft began at the height of 1.3 km and its strength was larger than 1 m s−1. On the other hand, an updraft was observed near the forward flank of the echo and in the layer above the height of 1.3 km at the echo center. There was also a downdraft over 1 m s−1 in the other echo cell observed after 1700 JST.

Fig.5 . Time-height cross-section of vertical velocities and radar reflectivity factor of radar echo cell E1. Contours are radar reflectivity factors from 10 dBZ at every 5 dBZ. Time direction is from right to left.

Snowstorm-induced gust

Vertical wind profiles were obtained before, during and after the snow band passed over the radar site. An averaged profile of two soundings at 1450 and 1748 JST is shown by the dotted line in Figure 6. This profile can be regarded as the wind field outside the snow band. On the other hand, as seen from the trajectory B-B′ of a sounding balloon ( Fig. 4), the wind profile at 1645 JST gives us information of the wind field near the forward flank of echo E1. The wind profile outside the snow band has a jet-stream shape: the wind profile has its maximum value at 1300 m height and an inflection point at 2600 m height. This type of vertical wind profile is generally observed when an L-mode snow band is formed. Contrary to this, the wind profile at 1645 JST shows that there was a wind speed maximum of about 20 m s−1 at a height of 1300 m. The wind direction at that time was almost uniform to 3000 m height and any noticeable change in the wind direction near 500 m height cannot be recognized. According to the vertical air temperature profile shown in Figure 7, the air temperature at 1645 JST was colder than the averaged profile of two soundings at 1450 and 1748 JST in the layer below 600 m height. The temperature difference was about 1.5°C near the ground. These observations suggest the existence of a cold air outflow (CAO) from the snow cloud.

Fig.6 . Vertical profiles of a, wind speed, and b, wind direction. Solid line shows profile observed at 1645 JST. Dotted line shows averaged profile of soundings at 1450 and 1748 JST.

Fig.7 . Vertical air temperature profile, as in Figure 6.

Furthermore, to substantiate the existence of the CAO, we investigated the Doppler wind field of echo E2. The radar reflectivity factor and horizontal wind speed on the vertical cross-section of echo E2 are shown in Figure 8. The direction of the cross-section corresponds to the wind direction in the convective PBL. Echo E2 moved from left to right in Figure 8. Slash marks show the layer where the system-relative forward flow was greater than 0.5 m s−1. This area was observed to be a gust area near the ground. The depth of this layer is about 1000 m at the center part of echo E2 and it decreases at the forward flank of the echo. Stippling shows the layer where the system-relative backward flow was greater than 0.5 m s−1. This area was observed to be a relatively weak wind area near the ground. Although this flow pattern was obtained in echo E2, it is consistent with the results obtained by radiosonde observation ( Fig. 6).

Fig.8 . Vertical cross-sections of a, reflectivity, and b, cell-relative wind of radar echo cell E2. Two dimensionality of wind field of echo E 2 was assumed on vertical cross-section along line A-A′ in Figure 4.

Summary and Discussion

The flow structure associated with a snowstorm was clarified from the present case study. The major points of the results of analysis were the existence of a snowstorm-induced gust, the cold air outflow (CAO) from the snow cloud and the downdraft at an echo center. In addition to these facts, we discuss the following items to understand better the generation mechanism of the snowstorm gust and its relationship to blowing/drifting snow, and we identify problems to be solved in the near future.

Structure of the snowstorm

The structure of the L-mode snow bands analyzed in the present study was investigated by Reference Maki, Ohkura and MikoshibaMaki and others (1992) by using three-dimensional computer graphics. According to their analysis, the snow band was about 10 km in width and had a direction which corresponded to the wind direction in the convective PBL. The snow band was composed of small convective echo cells arranged in the band direction with about a 5 km interval. The maximum echo height was about 3 km.

Cold air outflow (CAO) as the density current

It is known that a CAO from a well developed thunderstorm forms a gust front. This CAO has a characteristic density current (e.g. Reference SimpsonSimpson, 1969; Reference CharbaCharba, 1974; Simpson and Britter, 1980). According to the theory of density current (e.g. Simpson, 1969), its speed is expressed by

(2)

where an approximation ρ 0/ρ 1T 1/T 0 is used. In Equation (2), g is the gravitational acceleration, h the depth of the CAO, ρ0 the air density inside the CAO, and k the square root of the internal Froude number which is the ratio of the internal force to the gravitational acceleration force and has a value between 0.6 and 1.3. Substituting observed values (T 1 - T 0 ≈ 1.5 K, T 0 ≈ 268 K, h ≈ 600 m) into Equation (2) and assuming k = 1, we obtained C ≈ 5 ms−1. Assuming the moving speed of the echo was about 15 m s−1, the gust estimated by the density current theory is about 20 m s−1. This value corresponds to the observed wind speed near 500 m height (Fig. 6a).

Generation mechanism of the downdraft

It is important to study the generation mechanism of downdraft because it determines the strength of a CAO and a gust. Two mechanisms can be considered for the downdraft: drag force of falling snow particles and diabatic cooling caused by sublimation and melting of the particles. The latter mechanism is driven by the relatively dry air inflow at the middle layer of the echo: there was air flow from left to right at 1000 m height at the rear flank of echo E2 in Figure 8b. Reference Sakakibara, Ishihara and YanagisawaSakakibara and others (1988) observed a similar inflow in convective snow bands. Although the strength of the downdraft is less than 2 m s−1 in the present case and less than 3 m s−1 in the observations by Sakakibara and others (1988), a down-draft of 10 m s−1 was reported by Reference Shirooka and UyedaShirooka and Uyeda (1990). To understand the generation mechanism of a downdraft more quantitatively, additional observations and numerical experiments will be necessary.

Relationship between snowstorm gust and blowing/drifting snow

As mentioned in the introduction, blowing snow and drifting snow are sometimes distinguished in Japan according to the difference in the types of snow-particle movements. Here, we accept this terminology to discuss the relationship between their occurrences and the snowstorm gust.

The strength of a gust is not the only factor which determines the type of snow-particle movement: snow surface condition, especially temperature, is also important. According to Oura and others (1967), the critical wind speed for the occurrence of drifting snow is about 8 m s−1 when the air temperature near the snow cover is around −4°C. According to the observations by Reference Takeuchi, Ishimoto, Nohara and FukuzawaTakeuchi and others (1986), a critical wind speed for the generation of continuous blowing snow is about 11 ms−1. Applying these results to the present case, we derived a conceptual model which explains the relationship between a snow-storm gust, blowing snows and drifting snows ( Fig. 9). In the present case, it can be estimated that there were intermittent drifting snows outside the CAO, continuous blowing snows and drifting snows inside the CAO region, and intermittent weak drifting snows at the relatively weak wind area at the rear flank of the echo. In the center part of the echo, snowfall from the snow cloud was added to the blowing/drifting snow and decreased the horizontal visibility. In Figure 9, variation in the horizontal visibility is also shown schematically.

Fig.9 . Conceptual model which explains the relationship between a snowstorm gust and blowing/drifting snow. In the flow pattern, interaction among convective cells of the snow band is not considered. Types of snow-particle movements and extent of decrease in horizontal visibility at the screen height are also shown at bottom.

The conceptual model shown in Figure 9 is limited because the location and strength of the snowstorm gust depend not only on the types of snow clouds but also on the stages of development. Thus, we need to investigate the other cases, such as a single convective snow cloud and/or a transversal snow band at various stages, to obtain a more generalized model.

Acknowledgement

We should like to express our grateful thanks to the local public officials at the Inagaki Village Office of Aomori Prefecture who extended their kind support to us.

References

Battan, L.J. 1973 Radar observation of the atmosphere.Chicago, IL, University of Chicago Press.Google Scholar
Boucher, R.J. Wexler, R. 1961 The motion and predictability of precipitation lines. J. Meteorol., 18, 160171.2.0.CO;2>CrossRefGoogle Scholar
Charba, J. 1974 Application of gravity current model to analysis of squall–line gust front. Mon. Weather Rev., 102, 140156.2.0.CO;2>CrossRefGoogle Scholar
Fujita, T.T. 1981 Tornadoes and downbursts in the context of generalized planetary scales. J. Atmos. Sci., 38, 15411580.2.0.CO;2>CrossRefGoogle Scholar
Goff, R.C. 1976 Vertical structure of thunderstorm outflows. Mon. Weather Rev., 104, 14291440.2.0.CO;2>CrossRefGoogle Scholar
Japanese Society of Snow and Ice.ed. 1990 Seppyo fiten.Tokyo, Kokon Syoin. [In Japanese.]Google Scholar
Kind, R.J. 1976 A critical examination of the requirements for model simulation of wind–induced erosion/deposition phenomena such as snow drifting. Atmos. Environ., 10(3), 219227.CrossRefGoogle Scholar
Maki, M. Ohkura, H. Mikoshiba, T. 1992 Applications of 3 dimensional computer graphics to the Doppler radar data processing. Report of the National Research Institute for Earth Science and Disaster Prevention 49, 5364. [In Japanese with English summary.]Google Scholar
Ôura, H. Ishida, T. Kobayashi, D. Kobayashi, S. Yamada, T. 1967 Studies on blowing snow II. In Ôura H., ed. Physics of snow and ice. International Conference on Low Temperature Science … 1966 … Proceedings. Vol. 1. Part 2. Sapporo, Hokkaido University. Institute of Low Temperature Science, 10991117.Google Scholar
Sakakibara, H. Ishihara, M. Yanagisawa, Z. 1988 Squall line like convective snowbands over the Sea of Japan. J. Meteorol. Soc. Jpn, 66(6), 937953.Google Scholar
Schmidt, R.A. 1980 Threshold wind–speeds and elastic impact in snow transport. J. Glaciol., 26(94), 453467.CrossRefGoogle Scholar
Shirooka, R. Uyeda, H. 1990 Morphological structure of snowburst in the winter monsoon surges. J. Meteorol. Soc. Jpn, 68(6), 677686.Google Scholar
Simpson, J.E. 1969 A comparison between laboratory and atmospheric density currents. Q.J.R. Meteorol. Soc, 95, 758765.Google Scholar
Simpson, J.E. Britter, R.E. 1980 A laboratory model of an atmospheric mesofront. Q.J.R. Meteorol. Soc., 106, 485500.CrossRefGoogle Scholar
Takeuchi, M. Ishimoto, K. Nohara, T. Fukuzawa, Y. 1986 Dynamic threshold wind speed for suspension. Proceedings of the annual meeting of the Japanese Society of Snow and Ice. 252. [In Japanese.]Google Scholar
Wakimoto, R.M. 1982 The life cycle of thunderstorm gust fronts as viewed with Doppler radar and rawinsonde data. Mon. Weather Rev., 110, 10601082.2.0.CO;2>CrossRefGoogle Scholar
Yagi, S. 1985 Large scale snow clouds with roll axes roughly perpendicular to the direction of winter monsoon burst: observational studies of convective cloud roll axes and some theoretical consideration. Tenki, 32, 175187. [In Japanese.]Google Scholar
Figure 0

Fig.1 . Visible GMS image of the snow cloud streaks over the Sea of Japan at 12JST on 28 January 1989.

Figure 1

Fig.2 . Movement of the L-mode radar echo. PPI images of the radar reflectivity factor were shown every 20 min.

Figure 2

Fig.3 . Time change of; a, reflectivity (in dBZ) at 500 m height; b, wind speed; c, wind direction; d, air temperature; and e, friction velocity at 5 m height. Line C-C′ on bottom shows distance scale estimated by time-space conversion.

Figure 3

Fig.4 . PPI image of radar reflectivity factor at 1645 JST 28 January 1989. Elevation angle is 0.6°. Heavy dashed line B-B′ is trajectory of sounding balloon released at point Β at 1645. Dotted line C-C′ corresponds to time change of meteorological elements in Figure 3 from 1625 to 1705 JST. G and G′ indicate location of the gust and weak wind area obtained by time—space conversion, respectively, x and y are distance east and north from radar, respectively.

Figure 4

Fig.5 . Time-height cross-section of vertical velocities and radar reflectivity factor of radar echo cell E1. Contours are radar reflectivity factors from 10 dBZ at every 5 dBZ. Time direction is from right to left.

Figure 5

Fig.6 . Vertical profiles of a, wind speed, and b, wind direction. Solid line shows profile observed at 1645 JST. Dotted line shows averaged profile of soundings at 1450 and 1748 JST.

Figure 6

Fig.7 . Vertical air temperature profile, as in Figure 6.

Figure 7

Fig.8 . Vertical cross-sections of a, reflectivity, and b, cell-relative wind of radar echo cell E2. Two dimensionality of wind field of echo E2 was assumed on vertical cross-section along line A-A′ in Figure 4.

Figure 8

Fig.9 . Conceptual model which explains the relationship between a snowstorm gust and blowing/drifting snow. In the flow pattern, interaction among convective cells of the snow band is not considered. Types of snow-particle movements and extent of decrease in horizontal visibility at the screen height are also shown at bottom.