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Original Articles

A stochastic model for BOD and Do in streams when pollutants are discharged over a continuous stretch

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Pages 45-55 | Published online: 07 Apr 2008

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Read on this site (4)

F. Hosseini Shekarabi. (2023) Numerical simulations of stochastic biochemical oxygen demand equations via RBF method. International Journal of Environmental Studies 80:3, pages 769-776.
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S. D. Damaskos & A. S. Papadopoulos. (1983) A general stochastic model for predicting BOD and DO in streams. International Journal of Environmental Studies 21:3-4, pages 229-237.
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A. S. Papadopoulos. (1982) Stochastic model for BOD and DO in streams when the velocity is random and distance‐dependent. International Journal of Environmental Studies 19:3-4, pages 263-267.
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K. M. Bell & A. S. Papadopoulos. (1979) A stochastic model for bod and do when the discharged pollutants and the flow of the stream are random quantities. International Journal of Environmental Studies 14:1, pages 37-42.
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Articles from other publishers (7)

Lan LiangM. Levent Kavvas. (2008) Modeling of Solute Transport and Macrodispersion by Unsteady Stream Flow under Uncertain Conditions. Journal of Hydrologic Engineering 13:6, pages 510-520.
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Alex S. Papadopoulos. (1983) A Stochastic Model for BOD and DO with Random Initial Conditions and Distance Dependent Velocity. Mathematical Biosciences 67:1, pages 19-31.
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Roland Leduc, Edward A. McBean, T. E. Unny & K. Karmeshu. (1983) Comment on “Random differential equations in river water quality modeling” by Brad A. Finney et al.. Water Resources Research 19:5, pages 1334-1336.
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James N. Kremer. (1983) Ecological implications of parameter uncertainty in stochastic simulation. Ecological Modelling 18:3-4, pages 187-207.
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W.J. Padgett. 1980. Applied Stochastic Processes. Applied Stochastic Processes 135 150 .
W.J. Padgett & A.S. Papadopoulos. (1979) Stochastic models for prediction of bod and do in streams. Ecological Modelling 6:4, pages 289-303.
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W.J. Padgett. (1978) A stream-pollution model with random deoxygenation and reaeration coefficients. Mathematical Biosciences 42:1-2, pages 137-148.
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