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Last modified
7/28/2009 2:35:20 PM
Creation date
3/11/2008 11:30:28 AM
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Weather Modification
Title
Harold D. Orville Symposium - Forty Years of Modeling Clouds and Weather Modification
Date
4/26/2003
Weather Modification - Doc Type
Report
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<br />Subsequent to the development of this <br />physics-based representation of lightning for cloud <br />models, other groups embraced the idea and <br />improved upon it. Solomon and Baker (1996) <br />used the concepts from Helsdon et al. (1992) to <br />devise a scheme for their 1 D axisymmetric model. <br />Their improvement was to add the contribution of <br />the channel charge to the electric field calculation, <br />which influenced whether the flash was intracloud <br />or cloud-to-ground. Mazur and Ruhnke (1998) <br />developed a lightning scheme that determined <br />propagation based on the total electric field at the <br />leader tip (including the influence of charge on the <br />channel) and determined termination based on the <br />potential of the leader tip relative to the potential of <br />the initiation point rather than using the electric <br />field. Their lightning model was developed outside <br />the context of a cloud model, however. <br />MacGorman et al. (2001) expanded on concepts <br />from Helsdon et al. by adding to their 3D model a <br />randomization of the location of the initiation point <br />around the maximum electric field region, addition <br />of a consideration of the ambient space charge <br />distribution in determining the propagation <br />direction in regions with low electric field, and <br />branching based on the number of grid points <br />adjacent to the developing channel that support <br />continued propagation as determined by the <br />field/charge criteria. Mansell (2000) and Mansell <br />et al. (2002), using the same 3D model as <br />MacGorman et al. (2001), implemented a <br />probabilistic dielectric breakdown scheme for <br />lightning that developed branched channels using <br />the electric field to determine the probability of <br />continued propagation. The scheme is <br />computationally intensive, but produces realistic <br />looking channels and charge tran~fers. <br />The one limitation that pervades all of these <br />lightning simulation schemes is that the channel is <br />required to propagate between model grid points, <br />so channel geometry is dependent on model grid <br />spacing and channel "tortuosity" is limited to fixed <br />angles. The next step in the evolution of lightning <br />schemes is the removal of this grid point <br />dependence for channel propagation. Sus (2001) <br />and Helsdon and Sus (2001) developed a scheme <br />that accomplished this goal by looking at the <br />physics of the electron avalanche process at the <br />tip of the developing leader. By choosing a <br />random electron at the leader tip that fits certain <br />criteria, random angles of propagation are <br />obtained. Branches occur when more than one <br />electron meets the propagation criteria. Also, the <br />leader is assumed to develop in 50-m segments, <br />removing the dependence on the grid spacing. <br />Figure 6 shows the channel resulting from the <br /> <br />12 <br /> <br /> <br />I <br />I <br />I <br />I <br />I <br />I <br />I <br />I <br />I <br />I <br />I <br />I <br />I <br />I <br />I <br />I <br />I <br />I <br />I <br /> <br />... .....0.... ".0.' <br /> <br />r=~ -==-~ <br />1 0 ...r-m <br /> <br />,t:::>-' <br /> <br />~ -- <br />.1/ 1-..... -......... ......... <br /> <br />. D.. <br /> <br />N <br /> <br /> <br />8 <br /> <br />Figure 6 - Lightning channel (darker) with <br />branches (light) superimposed over a charge <br />distribution (dashed-positive, and solid-negative <br />charge). <br /> <br />application of this new scheme in a 2D simulation. <br />The removal of the grid point dependence. makes <br />the channel (and branch) geometry much more <br />realistic. The scheme is also computationally <br />intensive and is currently being adapted to the 3D <br />SEM. <br />With respect to charging processes within <br />thunderclouds, our effort at the IAS constitutes the <br />primary work being done in this area. While early <br />modeling work focused on the convective <br />mechanism, recent observational studies (French <br />et al., 1996; Ramachandran et al., 1996, among <br />others) have indicated that non inductive charge <br />transfers during collisions between ice <br />crystals/snow and graupel in a supercooled riming <br />environment are the most likely explanation for <br />thunderstorm electrification. Regarding laboratory <br />experiments related to noninductive charging, <br />there have been two somewhat conflicting sets of <br />results - those of Takahashi (1978, reconfirmed <br />by Takahashi, 1999) and those of Saunders and <br />colleagues at the Univ. of Manchester (e.g., <br />Saunders et al., 1991, although there have been <br />numerous additional papers regarding laboratory <br />work related to the Manchester experiments over <br />the last decade). Both sets of experiments show <br />the magnitude and sign of the charge transfer <br /> <br />40 <br />
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