National Technical Reports Library - NTRL

National Technical Reports Library

The National Technical Information Service acquires, indexes, abstracts, and archives the largest collection of U.S. government-sponsored technical reports in existence. The NTRL offers online, free and open access to these authenticated government technical reports. Technical reports and documents in its repository may be available online for free either from the issuing federal agency, the U.S. Government Publishing Office’s Federal Digital System website, or through search engines.




Details
Actions:
Download PDFDownload PDF
Download

Turbulence and Interfacial Mixing (Final Report, November 15, 1997-December 31, 2004).


DE2005837847

Publication Date 2005
Personal Author Glimm, J.; Li, X.
Page Count 26
Abstract Mixing results from the instability of an interface separating distinct fluids. We consider acceleration driven instabilities, with a density discontinuity at a fluid interface. Constant acceleration defines the Rayleigh-Taylor (RT) instability, while impulsive acceleration (as by a shock wave) yields the Richtmyer-Meshkov (RM) instability.
Keywords
  • Turbulence
  • Mixtures
  • Rayleigh-Taylor instability
  • Simulations
  • Fluids
  • Acceleration
  • Shock waves
  • Density
  • Mathematical models
  • Richtmyer-Meshkov instability
Source Agency
  • Technical Information Center Oak Ridge Tennessee
Corporate Authors State Univ. of New York at Stony Brook. Research Foundation.; Department of Energy, Germantown, MD. National Nuclear Security
Supplemental Notes Sponsored by Department of Energy, Germantown, MD. National Nuclear Security Administration.
Document Type Technical Report
NTIS Issue Number 200608
Turbulence and Interfacial Mixing (Final Report, November 15, 1997-December 31, 2004).
Turbulence and Interfacial Mixing (Final Report, November 15, 1997-December 31, 2004).
DE2005837847

  • Turbulence
  • Mixtures
  • Rayleigh-Taylor instability
  • Simulations
  • Fluids
  • Acceleration
  • Shock waves
  • Density
  • Mathematical models
  • Richtmyer-Meshkov instability
  • Technical Information Center Oak Ridge Tennessee
Loading