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Combustion Theory and Modelling Volume 9, 2005 - Issue 2
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Original Articles

An adaptive multilevel local defect correction technique with application to combustion

M. J. H. Anthonissen Eindhoven University of Technology, Department of Mathematics and Computer Science, P.O. Box 513, 5600 MB Eindhoven, The Netherlands
,
B. A. V. Bennett Yale University, Department of Mechanical Engineering, P.O. Box 208284, New Haven, CT, 06520-8284, USA
&
M. D. Smooke Yale University, Department of Mechanical Engineering, P.O. Box 208284, New Haven, CT, 06520-8284, USA
Pages 273-299 | Published online: 20 Feb 2007

Citations (7)

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Read on this site (2)

Beth AnneV. Bennett. (2007) Local Rectangular Refinement in Three Dimensions (LRR3D): Development of a Solution-Adaptive Gridding Technique with Application to Convection-Diffusion Problems. Numerical Heat Transfer, Part B: Fundamentals 52:1, pages 1-32.
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Martijn Anthonissen. (2007) Local defect correction in numerical simulation of surface remelting. International Journal of Computer Mathematics 84:2, pages 251-259.
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Articles from other publishers (5)

Shijie Wang, Yidu Yang & Hai Bi. (2019) Multiscale finite element discretizations based on local defect correction for the biharmonic eigenvalue problem of plate buckling. Mathematical Methods in the Applied Sciences 42:3, pages 999-1017.
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H. Liu, I. Ramière & F. Lebon. (2017) On the coupling of local multilevel mesh refinement and ZZ methods for unilateral frictional contact problems in elastostatics. Computer Methods in Applied Mechanics and Engineering 323, pages 1-26.
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L. Barbié, I. Ramière & F. Lebon. (2014) Strategies involving the local defect correction multi-level refinement method for solving three-dimensional linear elastic problems. Computers & Structures 130, pages 73-90.
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J. Ray, R. Armstrong, C. Safta, B. J. Debusschere, B. A. Allan & H. N. Najm. 2011. Turbulent Combustion Modeling. Turbulent Combustion Modeling 409 437 .
Cosmin Safta, Jaideep Ray & Habib N. Najm. (2010) A high-order low-Mach number AMR construction for chemically reacting flows. Journal of Computational Physics 229:24, pages 9299-9322.
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