TY - JOUR
T1 - A numerical study of two-dimensional compressible navier-stokes flows
AU - Shyy, Wei
PY - 1988/10
Y1 - 1988/10
N2 - A series of computations have been conducted to study the performance of a newly developed numerical algorithm for highly compressible flows. The algorithm is based on a generalization of a low-speed algorithm developed earlier and utilizes many features different from the conventionally adopted approach for solving compressible flows. By combining it with an adaptive grid procedure, both laminar and turbulent (closed by the k-E model) flows can be safisfactorily computed and compared with the inviscid-flow solutions. The issue related to the adaptive gridding technique, the finite-difference operator. as well as the fluid dynamical aspects of inviscid, laminar, and turbulentflows are studied here. By assessing the results against generally established knowledge in terms of the flow separation, and shock wave and boundary layer interaction, physically sensible solutions with a wide range of Mach numbers and Reynolds numbers can be observed from the present numerical algorithm.
AB - A series of computations have been conducted to study the performance of a newly developed numerical algorithm for highly compressible flows. The algorithm is based on a generalization of a low-speed algorithm developed earlier and utilizes many features different from the conventionally adopted approach for solving compressible flows. By combining it with an adaptive grid procedure, both laminar and turbulent (closed by the k-E model) flows can be safisfactorily computed and compared with the inviscid-flow solutions. The issue related to the adaptive gridding technique, the finite-difference operator. as well as the fluid dynamical aspects of inviscid, laminar, and turbulentflows are studied here. By assessing the results against generally established knowledge in terms of the flow separation, and shock wave and boundary layer interaction, physically sensible solutions with a wide range of Mach numbers and Reynolds numbers can be observed from the present numerical algorithm.
UR - https://www.webofscience.com/wos/woscc/full-record/WOS:A1988Q747500005
UR - https://openalex.org/W2033948741
UR - https://www.scopus.com/pages/publications/0024088528
U2 - 10.1080/10407788808913647
DO - 10.1080/10407788808913647
M3 - Journal Article
SN - 0149-5720
VL - 14
SP - 323
EP - 341
JO - Numerical Heat Transfer
JF - Numerical Heat Transfer
IS - 3
ER -