The Parameterisation of Scalar Transfer over Rough Ice

被引:0
|
作者
C. J. P. P. Smeets
M. R. van den Broeke
机构
[1] Institute for Marine and Atmospheric Research Utrecht,
来源
Boundary-Layer Meteorology | 2008年 / 128卷
关键词
Ablation area; Aerodynamic roughness length; Bulk aerodynamic flux; Ice surface roughness; Scalar roughness length; Surface renewal model;
D O I
暂无
中图分类号
学科分类号
摘要
We test a surface renewal model that is widely used over snow and ice surfaces to calculate the scalar roughness length (zs), one of the key parameters in the bulk aerodynamic method. For the first time, the model is tested against observations that cover a wide range of aerodynamic roughness lengths (z0). During the experiments, performed in the ablation areas of the Greenland ice sheet and the Vatnajökull ice cap in Iceland, the surface varied from smooth snow to very rough hummocky ice. Over relatively smooth snow and ice with z0 below a threshold value of approximately 10−3 m, the model performs well and in accord with earlier studies. However, with growing hummock size, z0 increases well above the threshold and the bulk aerodynamic flux becomes significantly smaller than the eddy-correlation flux (e.g. for z0 = 0.01 m, the bulk aerodynamic flux is about 50% smaller). Apparently, the model severely underpredicts zs over hummocky ice. We argue that the surface renewal model does not account for the deep inhomogeneous roughness sublayer (RSL) that is generated by the hummocks. As a consequence, the homogeneous substrate ice grain cover becomes more efficiently ‘ventilated’. Calculations with an alternative model that includes the RSL and was adapted for use over hummocky ice, qualitatively confirms our observations. We suggest that, whenever exceedance of the threshold occurs (z0  >  10−3 m, i.e., an ice surface covered with at least 0.3-m high hummocks), the following relation should be used to calculate scalar roughness lengths, ln (zs/z0)  =  1.5  − 0.2 ln (Re*)  − 0.11(ln (Re*))2.
引用
收藏
相关论文
共 50 条
  • [22] The Effect of Source Distribution on Bulk Scalar Transfer between a Rough Land Surface and the Atmosphere
    Vanessa Haverd
    Margi Böhm
    Michael R. Raupach
    [J]. Boundary-Layer Meteorology, 2010, 135 : 351 - 368
  • [23] The Effect of Source Distribution on Bulk Scalar Transfer between a Rough Land Surface and the Atmosphere
    Haverd, Vanessa
    Boehm, Margi
    Raupach, Michael R.
    [J]. BOUNDARY-LAYER METEOROLOGY, 2010, 135 (03) : 351 - 368
  • [24] Observed and Parameterized Roughness Lengths for Momentum and Heat Over Rough Ice Surfaces
    van Tiggelen, Maurice
    Smeets, Paul C. J. P.
    Reijmer, Carleen H.
    van den Broeke, Michiel R.
    van As, Dirk
    Box, Jason E.
    Fausto, Robert S.
    [J]. JOURNAL OF GEOPHYSICAL RESEARCH-ATMOSPHERES, 2023, 128 (02)
  • [25] A systematic study of turbulent heat transfer over rough walls
    Forooghi, Pourya
    Stripf, Matthias
    Frohnapfel, Bettina
    [J]. INTERNATIONAL JOURNAL OF HEAT AND MASS TRANSFER, 2018, 127 : 1157 - 1168
  • [26] Prediction of Heat Transfer in Turbulent Flow Over Rough Surfaces
    Taylor, R. P.
    Coleman, H. W.
    Hodge, B. K.
    [J]. JOURNAL OF HEAT TRANSFER-TRANSACTIONS OF THE ASME, 1989, 111 (1-4): : 568 - 572
  • [27] CFD simulation of turbulent flow and heat transfer over rough surfaces
    Chaib, Khaled
    Driss, Nehari
    Sad Chemloul, Nouredine
    [J]. INTERNATIONAL CONFERENCE ON TECHNOLOGIES AND MATERIALS FOR RENEWABLE ENERGY, ENVIRONMENT AND SUSTAINABILITY -TMREES15, 2015, 74 : 909 - 918
  • [28] Fluid flow and heat transfer over straight and curved rough surfaces
    Turner, AB
    Hubbe-Walker, SE
    Bayley, FJ
    [J]. INTERNATIONAL JOURNAL OF HEAT AND MASS TRANSFER, 2000, 43 (02) : 251 - 262
  • [29] Countergradient heat transfer in the atmospheric boundary layer over a rough surface
    A. F. Kurbatskiy
    [J]. Izvestiya, Atmospheric and Oceanic Physics, 2008, 44 : 160 - 166
  • [30] Turbulent transfer coefficients model for flows over permeable rough surfaces
    Sivykh, GF
    [J]. JOURNAL OF ENHANCED HEAT TRANSFER, 2000, 7 (01) : 11 - 22