Jökull

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Jökull - 01.01.2005, Qupperneq 140

Jökull - 01.01.2005, Qupperneq 140
L. A. Rasmussen Figure 1. Seasonal variation of mean conditions over 1958-2003 at NCEP-NCAR Reanalysis gridpoint at 65◦N, 17.5◦W. (a) wind direction at 850 hPa, (b) wind speed at 850 hPa, (c) temperature interpolated at 800 m, (d) relative humidity at 850 hPa, (e) precipitation flux F calculated from direction 180◦ and snow flux f , the part of F when T<+2◦C at 800 m. Monthly resolution. – The five glaciers considered here have slightly dif- ferent periods of record of mass balance observations. To reduce the effect of sampling error due to this, dif- ferences in mean balances between two glaciers are computed over their common period of record. Dif- ferences between Brúarjökull and each of the other glaciers are shown in Table 1 for each component. Brúarjökull was used as the basis of comparison be- cause its record gives a greater common period (n years) with the other glaciers than if any of the other glaciers were used as the basis. Standard deviations of the seasonal balance com- ponents are shown in Table 1. Although σs is gener- ally much larger than σw, the correlation rns of net balance bn with summer balance bs is only slightly larger than rnw with winter balance bw, because the correlation rws between bw and bs is so large; see Equation (13) of Rasmussen and Conway (2001). The rws are very large compared with glaciers elsewhere in the world; see Figure 6 of Dyurgerov and Meier (1999) and Figure 5 of Braithwaite and Zhang (1999). Glacier to glacier correlation of bs is much more co- herent spatially than of bw (Table 2). UPPER-AIR MODEL Precipitation at the glacier is assumed to be propor- tional to the precipitation flux F at the 850-hPa level at the nearest NCEP-NCAR gridpoint, which is esti- mated from measurements of the wind and humidity by the relation F = { U RH (U ≥ 0) 0 (otherwise) (1) Here 0 ≤ RH ≤ 1 is the relative humidity, and U is the component of the 850-hPa wind in the empirically determined critical direction φ′. That is, U = |~V850| cos(φ850 − φ ′) (2) in which φ850 is the wind direction and |~V850| is its speed in meters per second. Although precipitation indeed might occur with wind in the opposite direc- tion to φ′, empirical results show it correlates most strongly with the U component. Moreover, the simple model described here obtained better results (Hayes et al., 2002) in a direct comparison with a sophisticated mesoscale precipitation model. Precipitation is assumed to fall as snow if the tem- perature at elevation z1 =800 m is less than the criti- cal temperature T ′ f = { F (T (z1) ≤ T ′) 0 (otherwise) (3) 140 JÖKULL No. 55
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