Mathematical, Physical and Numerical Principles Essential for Models of Turbulent Mixing

DOI10.1007/978-1-4419-9554-4_23zbMath1245.35089OpenAlexW1577283567MaRDI QIDQ2908828

Yan Yu, David H. Sharp, James G. Glimm, Hyun-Kyung Lim

Publication date: 29 August 2012

Published in: Nonlinear Conservation Laws and Applications (Search for Journal in Brave)

Full work available at URL: https://www.osti.gov/biblio/981846

zbMATH Keywords

turbulencemass diffusionPrandtl numbermultiphase flowSchmidt number

Mathematics Subject Classification ID

Direct numerical and large eddy simulation of turbulence (76F65) Applications to the sciences (65Z05) Mathematical aspects of software engineering (specification, verification, metrics, requirements, etc.) (68N30) Euler equations (35Q31)

Cites Work

• Unnamed Item
• An inviscid flow with compact support in space-time
• On admissibility criteria for weak solutions of the Euler equations
• Chaos, transport and mesh convergence for fluid mixing
• Multiscale models for fluid mixing
• Nonideal Rayleigh–Taylor mixing
• A possible counterexample to well posedness of entropy solutions and to Godunov scheme convergence
• Numerical evidence of nonuniqueness in the evolution of vortex sheets
• Investigation of Rayleigh–Taylor turbulence and mixing using direct numerical simulation with experimentally measured initial conditions. I. Comparison to experimental data
• LARGE-EDDY SIMULATION OF TURBULENT COMBUSTION
• A critical analysis of Rayleigh-Taylor growth rates

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