Published 2000 | Version v1
Miscellaneous

An implicit decoupling method for unsteady RANS computation

  • 1. Korea Advanced Institute of Science and Technology, Taejon (Korea, Republic of)

Description

A new efficient numerical method for computing unsteady, incompressible flows, DRANS(Decoupled Reynolds-Averaged Navier-Stokes), is presented. To eliminate the restriction of CFL condition, a fully-implicit time advancement in which the Crank-Nicolson method is used for both the diffusion and convection terms, is adopted. Based on decomposition method, the velocity-turbulent quantity decoupling is achieved. The additional decoupling of the intermediate velocity components in the convection term is made for the fully-implicit time advancement scheme. Since the iterative procedures for the momentum, k and ε equations are not required, the components decouplings bring forth the reduction of computational cost. The second-order accuracy in time of the present numerical algorithm is ascertained by computing decaying vortices. The present decoupling method is applied to turbulent boundary layer with local forcing

Part of:
Proceedings of the KSME 2000 spring annual meeting B

Additional details

Publishing Information

Publisher
KSME
Imprint Place
Seoul (Korea, Republic of)
Imprint Title
Proceedings of the KSME 2000 spring annual meeting B
Imprint Pagination
978 p.
Journal Page Range
p. 704-708

Conference

Title
KSME 2000 spring annual meeting B
Dates
20-22 Apr 2000
Place
Ulsan (Korea, Republic of)

INIS

Country of Publication
Korea, Republic of
Country of Input or Organization
Korea, Republic of
INIS RN
36036284
Subject category
S42: ENGINEERING;
Resource subtype / Literary indicator
Conference, Non-conventional Literature
Descriptors DEI
ALGORITHMS; CONVECTION; DECOUPLING; DIFFUSION; INCOMPRESSIBLE FLOW; NAVIER-STOKES EQUATIONS; NUMERICAL ANALYSIS; TURBULENT FLOW; UNSTEADY FLOW; VORTICES
Descriptors DEC
DIFFERENTIAL EQUATIONS; ENERGY TRANSFER; EQUATIONS; FLUID FLOW; HEAT TRANSFER; MASS TRANSFER; MATHEMATICAL LOGIC; MATHEMATICS; PARTIAL DIFFERENTIAL EQUATIONS

Optional Information

Notes
10 refs, 2 figs, 1 tab