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<br />Boucher and Wieler (1985) compared SD observations in cm h-1 against Ze measurements <br />made by a 3.2-cm radar for 6 Massachusetts snowstorms. Their Ze-SD relationship, when <br />converted to snow water equivalent by assuming the commonly-used 10:1 SD:S ratio and <br />using conventional units of mm h-1 results in: <br /> <br />Z = 227 S1.65 <br />e <br /> <br />(6) <br /> <br />SD:S ratios vary considerably with snowfall type, degree of riming, and other factors. <br />Therefore, using an equation like (6) developed for SD may provide only a crude estimate of <br />S. For example, the a coefficient increases dramatically for low density snow. If the SD:S <br />ratio is 15:1, the a coefficient in equation (6) becomes 442; at 20:1, it becomes 711. <br /> <br />Smart and McGinley (1989) used hourly and 3-hourly observations of both SD and S from a <br />large volunteer network in the Boulder-Denver, Colorado, area. Radar observations were <br />made with a 10-cm radar with characteristics similar to the WSR-88D. Two case studies <br />were presented, and the measurements of SD expressed in cm h-1 were compared to a <br />reference relationship: <br /> <br />Z = 200 SD1.6 <br />e <br /> <br />(7) <br /> <br />The a value in equation (7) would have the same value for S expressed in the usual mm h-1 <br />if the SD:S ratio was 10:1. However, if the ratio was 20:1, the a value would be 606. <br /> <br />Plots of observed SD versus average Ze (in dBZ) showed that equation (7) rose about as <br />rapidly as the observations with increasing Ze in about the 25- to 35-dBZ range in both case <br />studies. However, the observations madle their steep exponential rise at about 5-dB lower <br />values than predicted by (7) in one case with "wet" snow averaging 12:1 SD:S ratios. In the <br />other case, with "dry" snow and SD:S ratios of about 25:1, the observations rose rapidly in <br />the 15- to 20-dBZ range, well lower than predicted by (7). <br /> <br />Plots of observed S versus Ze were compared to three similar reference curves including <br />equation (4). Smart and McGinley (1989) concluded that the reference relationships did not <br />provide enough reflectivity to satisfy the data. But no attempt was made to develop a better-. <br />fitting Ze-S or Ze-SD relationship with their data set. <br /> <br />Further comparisons with equation (7) were presented by Smart and Albers (1991) for two <br />upslope storms which affected a large volunteer network from Colorado Springs to Fort <br />Collins, Colorado, and far eastward onto the prairie. A 10A-cm radar was used, similar to <br />a WSR-88D. It was concluded that equation (7) in general underestimates snow depths by <br />about a factor of 3 or 4, and that the error became much worse for the case study with more <br />snow. Their results suggested that snow intensity in eastern Colorado is a strongly <br />dependent function of Ze between about 20 and 30 dBZ. Examination of figures 1 and 2 <br />would thereby suggest a need for relatively low a and ~ values in equation (1). Further work <br />was recommended to better define a Ze-S relationship, taking into account ice crystal types, <br />degree of riming, and the SD:S ratio. <br /> <br />21 <br />