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Application of the General Differential Equations

  • Marcello Benedini
  • George Tsakiris
Chapter
Part of the Water Science and Technology Library book series (WSTL, volume 70)

Abstract

With a simplified interpretation of the water body, the fundamental differential equation can be integrated in an analytical way, giving rise to expressions already available in the technical and scientific literature. Such expressions allow for the effect of pollutant injection in a uniform stream to be analysed and are very useful in practice to give a first-glance evaluation of the pollution in the river and streams. Current packages of computing software can be used for an efficient and immediate application.

Keywords

Pollutant Concentration Preceding Paragraph Pollution Transport Mathematical Textbook External Contribution 
These keywords were added by machine and not by the authors. This process is experimental and the keywords may be updated as the learning algorithm improves.

References

  1. Franco C, Paoletti A, Sanfilippo U (2000) A new approach for modelling organic solute transport into rivers: the Instantaneous Unit Pollutograph (IUP) mode. In: Proceedings of the international conference hydroinformatics, Iowa City, IA, USAGoogle Scholar
  2. O’Loughlin EM, Bowmer KH (1975) Dilution and decay of aquatic herbicides in flowing channels. J Hydrol 26:217–235CrossRefGoogle Scholar
  3. Runkel R (1996) Solution of the advection-dispersion equation: continuous load of finite duration. J Environ Eng 122(9):830–832CrossRefGoogle Scholar

Copyright information

© Springer Science+Business Media Dordrecht 2013

Authors and Affiliations

  • Marcello Benedini
    • 1
  • George Tsakiris
    • 2
  1. 1.Water Research InstituteArea Ricerca MontelibrettiRomeItaly
  2. 2.Laboratory of Reclamation Works and Water Resources ManagementNational Technical University of Athens School of Rural and Surveying EngineeringZografou, AthensGreece

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