Lagrangian Dispersion Model for Nonneutrally Buoyant Plumes

Tetsuji Yamada Yamada Science and Art Corporation, Santa Fe, New Mexico

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Abstract

A capability to address positive and negative buoyancy was added to the Higher-Order Turbulence Model for Atmospheric Circulation–Random Puff Transport and Diffusion (HOTMAC–RAPTAD) modeling system. The modeling system was applied to simulate dense gas plumes, and the modeled concentrations were compared with observations reported in the Modelers’ Data Archives (MDA). Sampling sites reported in MDA were located mostly 50–800 m from the source over flat terrain. To detect a peak concentration, RAPTAD sampling sites were placed on the arcs whose radii correspond to the sampling distance reported in MDA. Concentration averaging time for a peak concentration was varied from 1 to 600 s. RAPTAD simulation time varied from 4 to 30 min. The overall performance of the current model in terms of geometric mean biases, geometric variances, and residual plots was found to be at least as good as those of the better models examined previously with the same dataset.

Corresponding author address: Dr. Tetsuji Yamada, Yamada Science and Art Corporation, Rt. 4 Box 81-A, Santa Fe, NM 87501.

Abstract

A capability to address positive and negative buoyancy was added to the Higher-Order Turbulence Model for Atmospheric Circulation–Random Puff Transport and Diffusion (HOTMAC–RAPTAD) modeling system. The modeling system was applied to simulate dense gas plumes, and the modeled concentrations were compared with observations reported in the Modelers’ Data Archives (MDA). Sampling sites reported in MDA were located mostly 50–800 m from the source over flat terrain. To detect a peak concentration, RAPTAD sampling sites were placed on the arcs whose radii correspond to the sampling distance reported in MDA. Concentration averaging time for a peak concentration was varied from 1 to 600 s. RAPTAD simulation time varied from 4 to 30 min. The overall performance of the current model in terms of geometric mean biases, geometric variances, and residual plots was found to be at least as good as those of the better models examined previously with the same dataset.

Corresponding author address: Dr. Tetsuji Yamada, Yamada Science and Art Corporation, Rt. 4 Box 81-A, Santa Fe, NM 87501.

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  • Blewitt, D. N., J. F. Yohn, R. P. Koopman, and T. C. Brown, 1987: Conduct of anhydrous hydrofluoric acid spill experiments. Int. Conf. on Vapor Cloud Modeling, New York, NY, Amer. Inst. of Chem. Eng., 1–38.

  • Gifford, F. A., 1982: Horizontal diffusion in the atmosphere: A Lagrangian-dynamical theory. Atmos. Environ.,16, 505–515.

  • Goldwire, H. C., T. G. McRae, G. W. Johnson, D. L. Hipple, R. P. Koopman, J. W. McClure, L. K. Morris, and R. T. Cederwall, 1985: Desert Tortoise series data report—1983 pressurized ammonia spills. Lawrence Livermore National Laboratory Report UCID-19075, Vol. 1, 243 pp. [Available from Lawrence Livermore National Laboratory, Publication Services, L-658, P.O. Box 808, Livermore, CA 94550.].

  • Hanna, S. R., D. G. Strimaitis, and J. C. Chang, 1991: Hazard response modeling uncertainty (a quantitative method). Vol. 2, Evaluation of commonly used hazardous gas dispersion models. Sigma Research Corporation for AFESC, Tyndall AFB, FL, and API, Report Nos. 4545, 4546, and 4547, 338 pp. [Available from API, 1220 L St. NW, Washington, DC 20005.].

  • Hanna, S. R., J. C. Chang, and D. G. Strimaitis, 1993: Hazardous gas model evaluation with field observations. Atmos. Environ.,27A, 2265–2285.

  • Kao, C.-Y. J., and T. Yamada, 1988: Use of the CAPTEX data for evaluation of a long-range transport numerical model with a four-dimensional data assimilation technique. Mon. Wea. Rev.,116, 293–206.

  • Koopman, R., and Coauthors, 1982: Burro series data report LLNL/NWC—1980 LNG Spill Tests. Lawrence Livermore National Laboratory report UCID-19075, Vol. 1, 286 pp. [Available from Lawrence Livermore National Laboratory, Publication Services, L-658, P.O. Box 808, Livermore, CA 94550.].

  • Legg, J., and M. F. Raupach, 1982: Markov-chain simulation of particle dispersion in inhomogeneous flows: The mean drift velocity induced by a gradient in Eulerian velocity variance. Bound.-Layer Meteor.,24, 3–13.

  • Mellor, G. L., 1974: A hierarchy of turbulence closure models for planetary boundary layers. J. Atmos. Sci.,31, 1791–1806.

  • Mellor, G. L., 1982: Development of a turbulence closure model for geophysical fluid problems. Rev. Geophys. Space Phys.,20, 851–875.

  • Pitchford, M., M. Green, H. Kuhns, and R. Farber, 1997: Characterization of regional transport and dispersion using Project MOHAVE tracer data. Proc. Visual Air Quality: Aerosols and Global Radiation Balance, Bartlett, NH, Air and Waste Manage. Assoc., 181–200.

  • Spicer, T. O., and J. Havens, 1988: Development of vapor dispersion models for nonneutrally buoyant gas mixtures—Analysis of TFI/NH3 test data. Chemical Engineering Department, University of Arkansas, Tech. Rep. ESL-TR-87-72, 115 pp. [Available from Engineering and Services Laboratory, Air Force Engineering and Service Center, Tyndall Air Force Base, FL 32403.].

  • Sykes, R. I., and C. P. Cerasoli, 1998: Incorporating dense gas effects into a Lagrangian puff model. 10th Joint Conf. on the Applications of Air Pollution Meteorology with the A&WMA, Phoenix, AZ, Amer. Meteor. Soc., 312–316.

  • Sykes, R. I., S. F. Parker, D. S. Henn, and W. S. Lewellen, 1993: Numerical simulation of ANATEX tracer data using a turbulence closure model for long-range dispersion. J. Appl. Meteor.,32, 929–947.

  • ——, D. S. Henn, S. F. Parker, and R. S. Gabruk, 1996: SCIPUFF—A generalized hazard dispersion model. Preprints, Ninth Joint Conf. on the Applications of Air Pollution Meteorology, Atlanta, GA, Amer. Meteor. Soc., 184–188.

  • Taylor, G. I., 1921: Diffusion by continuous movements. Proc. London Math. Soc.,26A, 196–211.

  • Van Dop, H., 1992: Buoyant plume rise in a Lagrangian framework. Atmos. Environ.,26A, 1335–1346.

  • Yamada, T., 2000: Numerical simulations of airflows and tracer transport in the southwestern United States. J. Appl. Meteor.,39, 399–411.

  • Yamada, T., and S. Bunker, 1988: Development of a nested grid, second-moment turbulence-closure model and an application to the 1982 ASCOT brush creek data simulation. J. Atmos. Sci.,27, 562–578.

  • Yamada, T., S. Bunker, and M. Moss, 1992: Numerical simulations of atmospheric transport and diffusion over coastal complex terrain. J. Appl. Meteor.,31, 565–578.

  • Zapert, J. G., R. J. Londergan, and H. Thistle, 1991: Evaluation of dense gas simulation models. EPA Contract No. 68-02-4399, Environmental Consultants, Inc., EPA-450/4-90-018, 112 pp. [Available from U.S. Environmental Protection Agency, Research Triangle Park, NC 27711.].

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