Pollutant Spreading in a Small Stream: A Case Study in Mala Nitra Canal in Slovakia
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  • 作者:Yvetta Velísková ; Marek Soká? ; Peter Halaj ; Márta Koczka Bara…
  • 关键词:Dispersion coefficient ; Field tracer experiments ; Dimensionless dispersion coefficient ; Numerical simulation ; Pollutant spreading
  • 刊名:Environmental Processes
  • 出版年:2014
  • 出版时间:September 2014
  • 年:2014
  • 卷:1
  • 期:3
  • 页码:265-276
  • 全文大小:961KB
  • 参考文献:Abbott MB (1978) Commercial and scientific aspects of mathematical modelling. Applied Numerical Modelling. Proc 2nd International Conference, Madrid, September 1978, 659-66
    Bansal MK (1971) Dispersion in natural streams. J Hydraul Div 97(HY11):1867-886
    Boxall JB, Guymer I (2001) Estimating transverse mixing coefficients. Water Marit Eng 4:263-75, ISSN 1472 4561CrossRef
    Brown LC, Barnwell TO (1987) The enhanced stream water quality models QUAL2E and QUAL2E-UNCAS: documentation and user manual. Env. Res. Laboratory. US EPA, EPA /600/3-87/007, Athens, GA
    Cunge JA, Holly FM, Verwey A (1985) Practical aspects of computational river hydraulics. Energoatomizdat, Moskva, in Russian
    Demetracopoulos AC, Stefan HG (1983) Transverse mixing in wide and shallow river. Case study. J Environ Eng ASCE 109(3):685-99CrossRef
    DHI-span class="ExternalRef">http://?mikebydhi.?com/-/span>
    Elder JW (1959) Dispersion of marked fluid in turbulent shear flow. J Fluid Mech 5(Part 4):544-60CrossRef
    Fischer HB, List EJ, Koh RCY, Imberger J, Brooks NH (1979) Mixing in inland and coastal waters. Academic, New York
    Jirka GH, Doneker RL, Hinton SW (1996) User’s Manual for CORMIX: A Hydrodynamic Mixing Zone Model and Decision Support System for Pollutant Discharges into Surface Waters, DeFrees Hydraulics Laboratory, Cornell University: Ithaca, NY
    Jolánkai G (1992) Hydrological, chemical and biological processes of contaminant transformation and transport in river and lake systems. A state of the art report. UNESCO, Paris, 147 pp
    Jolánkai G (2000) WQMCAL—Description of the CAL programme on Water Quality Modelling, Version 2, Final report, Budapest, www.?portal.?unesco.?org
    Karcher MJ, Gerland S, Harms IH, Iosjpe M, Heldal HE, Kershaw PJ, Sickel M (2004) The dispersion of 99Tc in the Nordic Seas and the Arctic Ocean: a comparison of model results and observations. J Environ Radioact 74(1-):185-98CrossRef
    Kosorin K (1995) Dispersion coefficient for natural cross sections of surface streams. J Hydrol Hydromech 43(1-):93-01 (in Slovak)
    Krenkel PA, Orlob G (1962) Turbulent diffusion and reaeration coefficient. J Sanit Eng Div ASCE 88(SA2):53-3
    Limerinos JT (1970) Determination of the Manning coefficient for measured bed roughness in natural channels. Water Supply paper 1898-B, U.S. Geological Survey, Washington D.C.
    Luk GKY, Lau YL, Watt WE (1990) Two-dimensional mixing in rivers with unsteady pollutant source. J Environ Eng ASCE 116(1):125-43. doi:10.-061/-ASCE)0733-9372(1990)116:-(125) CrossRef
    McInstyre N, Jackson B, Wade AJ, Butterfield D, Wheater HS (2005) Sensitivity analysis of a catchment-scale nitrogen model. J Hydrol 315(1-):71-2CrossRef
    Parker FL (1961) Eddy diffusion in reservoirs and pipelines. J Hydraul Div 87(HY3):151-71
    Pekárová P, Velísková Y (1998) Modelling of water quality in Ondava river catchment. VEDA, Bratislava (in Slovak)
    Rankinen K, Lepisto A, Granlund K (2002) Hydrological application of the INCA model with varying spatial resolution and nitrogen dynamics in a northern river basin. Hydrol Earth Syst Sci 6(3):339-50CrossRef
    Rathbun RE, Rostad CE (2004) Lateral mixing in the Mississippi River below the confluence with the Ohio River. Water Resour Res 40(5):W052071–W0520712CrossRef
    ?íha J, Dole?al P, Jandora J, O?lej?ková J, Ryl T (2000) Surface water quality and its mathematical modelling. NOEL, Brno (in Czech)
    Rossman LA (2007) Storm water management model user’s manual, EPA/600/R-05/040. U.S. Environmental Protection Agency, Cincinnati
    Runkel RL (1998) One-dimensional transport with inflow and storage (OTIS): a solute transport model for streams and rivers. U.S. Geological Survey, Water-Resources Investigations Report 98-018, Denver, Colorado
    Sanders TG, Ward RC (1978) Relating stream standards to regulatory water quality monitoring practices. Proc. of the American Water Resources Association Symposium on Establishment of Water Quality Monitoring Programs, June 12-4
    Socolofsky SA, Jirka GH (2005) Cven 489-01: Special Topics in Mixing and Transport Processes in the Environment. Engineering—Lectures. 5th Edition, Coastal and Ocean Engineering Division, Texas A&M University, M.S. 3136, College Station, TX 77843-3136
    Swamee PK, Pathak SK, Sohrab M (2000) Empirical relations for longitudinal dispersion in streams. J Environ Eng 126(11):1056-062CrossRef
    USDA-span class="ExternalRef">http://?go.?usa.?gov/?KFO
    Velísková Y (1995) Judgement of dispersion properties in surface water under 2D idealization. Doctoral Dissertation. Institute of Hydrology SAS, Bratislava, Slovakia. (in Slovak)
    Vreugdenhil CB (1989) Computational hydraulics. Springer, BerlinCrossRef
    Yotsukura N, Sayre WW (1976) Transverse mixing in natural channels. Water Resour Res 12(4):695-04CrossRef
  • 作者单位:Yvetta Velísková (1)
    Marek Soká? (2)
    Peter Halaj (3)
    Márta Koczka Bara (1)
    Renáta Dulovi?ová (1)
    Radoslav Schügerl (1)

    1. Institute of Hydrology, Slovak Academy of Sciences, Bratislava, Slovakia
    2. Department of Sanitary and Environmental Engineering, Slovak University of Technology, Bratislava, Slovakia
    3. Department of Landscape Engineering, Slovak Agricultural University, Nitra, Slovakia
  • 刊物类别:Environmental Science and Engineering; Environmental Management; Waste Management/Waste Technology;
  • 刊物主题:Environmental Science and Engineering; Environmental Management; Waste Management/Waste Technology; Water Quality/Water Pollution;
  • 出版者:Springer International Publishing
  • ISSN:2198-7505
文摘
The Water Framework Directive requires as an obligatory goal to achieve and to keep “good water quality-status within the defined period (for Slovakia—up to the year 2015). For surface waters, the main criterion is the ecological and chemical status of the water. Mathematical and numerical modelling allows evaluating various situations of contaminants spreading in rivers (from everyday wastewater disposal through fatal accidents and discharges of the toxic substances) without immediate destructive impact to the environment. Determination of longitudinal and transverse dispersion coefficient values, as the main hydrodynamic characteristics of the dispersion, has the highest extent of uncertainty for hydrodynamic models simulating pollutant transport in streams. This paper deals with the determination of dispersion coefficients based on field tracer experiments performed in a small modified stream (basic hydrodynamic parameters during the experiments were: discharge Q--.138-.553 m3.s?, depth h--.29-.48 m, width B--.2-.9 m). During the experiments, various conditions and situations were taken into account, e.g., continuous and instantaneous pollution source, as well as various positions of pollution source along the river width, among others. Field measurements were evaluated using three different methods for dispersion coefficient determination: based on statistical evaluation, based on analytical solutions of advection–dispersion equation, and using numerical models. The dimensionless dispersion coefficients values were determined, which can be used for numerical simulation of pollutant transport in similar types of streams. Keywords Dispersion coefficient Field tracer experiments Dimensionless dispersion coefficient Numerical simulation Pollutant spreading

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