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Numerical Heat Transfer, Part B: Fundamentals
An International Journal of Computation and Methodology
Volume 28, 1995 - Issue 1
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Original Articles

EVALUATION OF A HIGHER-ORDER BOUNDED CONVECTION SCHEME: THREE-DIMENSIONAL NUMERICAL EXPERIMENTS

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Pages 23-38 | Received 18 May 1994, Accepted 27 Feb 1995, Published online: 25 Apr 2007

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Jin-Jia Wei, Bo Yu, Wen-Quan Tao & Yasuo Kawaguchi. (2006) A New General Convective Boundedness Criterion. Numerical Heat Transfer, Part B: Fundamentals 49:6, pages 585-598.
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B. Yu, W. Q. Tao, D. S. Zhang, Q. W. Wang. (2001) DISCUSSION ON NUMERICAL STABILITY AND BOUNDEDNESS OF CONVECTIVE DISCRETIZED SCHEME. Numerical Heat Transfer, Part B: Fundamentals 40:4, pages 343-365.
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Jingfa LIBo YUYi WANGYawen TANGHuijie WANG. (2015) Study on computational efficiency of composite schemes for convection-diffusion equations using single-grid and multigrid methods. Journal of Thermal Science and Technology 10:1, pages JTST0009-JTST0009.
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Xuchang Xu, Zhigang Wang, Yuqun Zhuo & Changhao Zheng. (2007) False diffusion in numerical simulation of combustion processes in tangential-fired furnace. Journal of Mechanical Science and Technology 21:11.
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N.P. Waterson & H. Deconinck. (2007) Design principles for bounded higher-order convection schemes – a unified approach. Journal of Computational Physics 224:1, pages 182-207.
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W.Q. Tao, Y.L. He, Z.Y. Li & Z.G. Qu. (2005) Some recent advances in finite volume approach and their applications in the study of heat transfer enhancement. International Journal of Thermal Sciences 44:7, pages 623-643.
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Hou Ping‐Li, Tao Wen‐Quan & Yu Mao‐Zheng. (2003) Refinement of the convective boundedness criterion of Gaskell and Lau. Engineering Computations 20:8, pages 1023-1043.
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E.r.g Eckert, R.J Goldstein, W.e Ibele, S.V Patankar, T.W Simon, P.J Strykowski, K.K Tamma, T.H Kuehn, A Bar-Cohen, J.V.R Heberlein, J.H Davidson, J Bischof, F Kulacki & U Kortshagen. (1999) Heat transfer—a review of 1995 literature. International Journal of Heat and Mass Transfer 42:15, pages 2717-2797.
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