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Analytical Solutions for Sequentially Reactive Transport with Different Retardation Factors.


DE200515013408

Publication Date 2001
Personal Author Sun, Y.; Buscheck, T. A.; Manssor, K.; Lu, X.
Page Count 20
Abstract Integral transforms have been widely used for deriving analytical solutions for solute transport systems. Often, analytical solutions can only be written in closed form in frequency domains and numerical inverse-transforms have to be involved to obtain semi-analytical solutions in the time domain. For this reason, previously published closed form solutions are restricted either to a small number of species or to the same retardation assumption. In this paper, we applied the solution scheme proposed by Bauer et al. in the time domain. Using available analytical solutions of a single species transport with first-order decay without coupling with its parent species concentration as fundamental solutions, a daughter species concentration can be expressed as a linear function of those fundamental solutions. The implementation of the solution scheme is straight forward and exact analytical solutions are derived for one- and three-dimensional transport systems.
Keywords
  • Analytical solutions
  • Retardation
  • Solution implementation
  • Solution methods
  • First-order reactive transport
  • First-order reactions
  • Multispecies reactive transport
Source Agency
  • Technical Information Center Oak Ridge Tennessee
Corporate Authors Lawrence Livermore National Lab., CA.; Department of Energy, Washington, DC.
Supplemental Notes Sponsored by Department of Energy, Washington, DC.
Document Type Technical Report
NTIS Issue Number 200524
Analytical Solutions for Sequentially Reactive Transport with Different Retardation Factors.
Analytical Solutions for Sequentially Reactive Transport with Different Retardation Factors.
DE200515013408

  • Analytical solutions
  • Retardation
  • Solution implementation
  • Solution methods
  • First-order reactive transport
  • First-order reactions
  • Multispecies reactive transport
  • Technical Information Center Oak Ridge Tennessee
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