Published 2004 | Version v1
Miscellaneous

ALE simulation of Rayleigh-Taylor instability

  • 1. Univ. of Science and Technology, Dept. of Mechanical Engineering, Tehran (Iran, Islamic Republic of)
  • 2. Univ. of Tarbiyat Modares, Dept. of Mechanical Engineering, Tehran, (Iran, Islamic Republic of)

Description

This paper investigates the use of an Arbitrary Lagrangian-Eulerian (ALE) technique for the simulation of a single mode Rayleigh-Taylor instability. A compatible Lagrangian algorithm is used on a simply connected quadrilateral grid in Lagrangian Phase. This algorithm includes subzonal pressures, which are used to control spurious grid motion, and an edge centered artificial viscosity. We use Reference Jacobians optimization based rezone algorithm in the rezoning phase of ALE method. Also a second order sign preserving method is used for remapping. To force monotonocity in remapping phase a Repair algorithm is used. Finally, for remapping of nodal variables we used a second order transformer to transfer these data to cell centers. It is shown that the usage of these algorithms for an ALE method can improve the simulation of a single mode Rayleigh-Taylor Instability. (author)

Part of:
Twelfth annual conference of the CFD Society of Canada (CFD 2004). Proceedings

Additional details

Publishing Information

Publisher
CFD Society of Canada
Imprint Place
Ottawa, Ontario (Canada)
Imprint Title
Twelfth annual conference of the CFD Society of Canada (CFD 2004). Proceedings
Imprint Pagination
448 Megabytes
Journal Page Range
p. 869-876

Conference

Title
12. Annual conference of the CFD Society of Canada
Acronym
CFD 2004
Dates
9-11 May 2004
Place
Ottawa, Ontario (Canada)

INIS

Country of Publication
Canada
Country of Input or Organization
Canada
INIS RN
39111023
Subject category
S42: ENGINEERING;
Resource subtype / Literary indicator
Conference, Non-conventional Literature
Descriptors DEI
ALGORITHMS; COMPUTERIZED SIMULATION; COORDINATES; LAGRANGIAN FUNCTION; OPTIMIZATION; RAYLEIGH-TAYLOR INSTABILITY; VISCOSITY
Descriptors DEC
FUNCTIONS; INSTABILITY; MATHEMATICAL LOGIC; SIMULATION

Optional Information

Notes
10 refs., 6 figs.