Eulerian-Lagrangian theory of transport in space-time nonstationary velocity fields: exact nonlocal formalism by conditional moments and weak approximation

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Abstract

A unified Eulerian-Lagrangian theory is presented for the transport of a conservative solute in a random velocity field that satisfies locally ∇.v(x, t) = f(x, t, where f(x, t) is a random function including sources and/or the time derivative of head. -from Author

Original languageEnglish (US)
Pages (from-to)633-645
Number of pages13
JournalWater Resources Research
Volume29
Issue number3
DOIs
StatePublished - 1993
Externally publishedYes

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ASJC Scopus subject areas

  • Aquatic Science
  • Environmental Science(all)
  • Environmental Chemistry
  • Water Science and Technology

Cite this

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title = "Eulerian-Lagrangian theory of transport in space-time nonstationary velocity fields: exact nonlocal formalism by conditional moments and weak approximation",
abstract = "A unified Eulerian-Lagrangian theory is presented for the transport of a conservative solute in a random velocity field that satisfies locally ∇.v(x, t) = f(x, t, where f(x, t) is a random function including sources and/or the time derivative of head. -from Author",
author = "Neuman, {Shlomo P}",
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AB - A unified Eulerian-Lagrangian theory is presented for the transport of a conservative solute in a random velocity field that satisfies locally ∇.v(x, t) = f(x, t, where f(x, t) is a random function including sources and/or the time derivative of head. -from Author

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