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1 – 3 of 3Mahmood K. Mawlood, Shahnor Basri, Waqar Asrar, Ashraf A. Omar, Ahmad S. Mokhtar and Megat M.H.M. Ahmad
To develop a high‐order compact finite‐difference method for solving flow problems containing shock waves.
Abstract
Purpose
To develop a high‐order compact finite‐difference method for solving flow problems containing shock waves.
Design/methodology/approach
A numerical algorithm based on high‐order compact finite‐difference schemes is developed for solving Navier‐Stokes equations in two‐dimensional space. The convective flux terms are discretized by using advection upstream splitting method (AUSM). The developed method is then used to compute some example laminar flow problems. The problems considered have a range of Mach number that corresponds to subsonic incompressible flow to hypersonic compressible flows that contain shock waves and shock/boundary‐layer interaction.
Findings
The paper shows that the AUSM flux splitting and high‐order compact finite‐difference methods can be used accurately and robustly in resolving shear layers and capturing shock waves. The highly diffusive nature of conventional flux splitting especially on coarse grids makes them inaccurate for boundary layers even with high‐order discretization.
Originality/value
This paper presents a high‐order numerical method that can accurately and robustly capture shock waves without deteriorating oscillations and resolve boundary layers and shock/boundary layer interaction.
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Keywords
Mahmood K. Mawlood, ShahNor Basri, Waqar Asrar, Ashraf A. Omar, Ahmad S. Mokhtar and Megat M.H.M. Ahmad
A high‐order compact upwind algorithm is developed for solving Navier‐Stokes equations in two‐space dimensions. The method is based on advection upstream splitting method and…
Abstract
A high‐order compact upwind algorithm is developed for solving Navier‐Stokes equations in two‐space dimensions. The method is based on advection upstream splitting method and fourth‐order compact finite‐difference schemes. The convection flux terms of the Navier‐Stokes equations are discretized by a compact cell‐centered differencing scheme while the diffusion flux terms are discretized by a central fourth‐order compact scheme. The midpoint values of the flux functions required by the cell‐centered compact scheme are determined by a fourth‐order MUSCL approach. For steady‐state solutions; first‐order implicit time integration, with LU decomposition, is employed. Computed results for a laminar flow past a flat plate and the problem of shock‐wave boundary layer interaction are presented.
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Behzad Bahraminejad, Shahnor Basri, Maryam Isa and Zarida Hambali
The purpose of this paper is to explore the ability of capillary‐attached gas sensor (CGS) in detecting components of gas mixtures, including a volatile organic gas and hydrogen…
Abstract
Purpose
The purpose of this paper is to explore the ability of capillary‐attached gas sensor (CGS) in detecting components of gas mixtures, including a volatile organic gas and hydrogen in a wide range of concentrations.
Design/methodology/approach
Diverse feature extraction and classification techniques were employed to analyze the response of CGS when applied to different mixtures.
Findings
It was observed that the response of CGS to the above gas mixtures could be distinguishable. While evaluating the results of the classification technique, it was implied that hydrogen, in the presence of the volatile organic gases, could be detected perfectly by analyzing the response of the CGS. Separating techniques, which yielded a high rate of classification, were used to separate mixtures containing hydrogen and organic gases from other organic gas mixtures without hydrogen.
Originality/value
The results presented in this paper prove the ability of CGS in fabricating an olfactory machine for analyzing the components of gas mixtures.
Details