Control of cell shapes in the course of grid generation

Computational Mathematics and Mathematical Physics

Volumn 40, Issue 11, 2000, Pages 1596-1616

  Ivanenko, S A ^a  

^a RUSSIAN ACADEMY OF SCIENCES   (Russian Federation)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 33746502061     PISSN: 09655425     EISSN: 15556662     Source Type: Journal    
DOI: None     Document Type: Article

References (7)

1. Handbook of Grid Generation, Thompson, J.F., Soni, B.K., and Weatherill, N.P., Eds., Boca Raton, Fl.: CRC, 1999.
2. Godunov, S.K., Zabrodin, A.V., Ivanov, M.Ya., et al., Chislennoe reshenie mnogomernykh zadach gazovoi dinamiki (Numerical Solution of Multidimensional Problems in Gas Dynamics), Moscow: Nauka, 1976.
3. Prokopov, G.P., Methodology of the Variational Approach to Quasi-Orthogonal Mesh Generation, Vopr. At. Nauki Tekh. Ser. Mat. Modelirovanie Fiz. Protsessov, 1998, no. 1, pp. 37-46.
4. Ivanenko, S.A., Adaptivno-garmonicheskie setki (Adaptive Harmonic Grids), Moscow: Vychisl. Tsentr Ross. Akad. Nauk, 1997.
5. Godunov, S.K., Zhukov, V.T., and Feodoritova, O.V., An Algorithm for Construction of Quasi-Isometric Grids in Curvilinear Quadrangular Regions, Sixteenth International Conference on Numerical Methods in Fluid Dynamics: Proceedings of the Conference Held in Arcachon, France, 6-10 July, 1998, pp. 49-54, Bruneau, C.-H., Ed., Berlin: Springer-Verlag, 1998, pp. 278-283.
6. Knupp, P.M., Matrix Norms & the Condition Number: A General Framework to Improve Mesh Quality via Node-Movement, Proc. 8th Int. Meshing Roundtable, South Lake Tahoe, California, October 10-13, 1999, pp. 13-22.
7. Kaporin, I.E., Preconditioned Conjugate Gradient Method for Difference Counterparts of Differential Problems, Differ. Uravn., 1990, vol. 26, no. 7, pp. 1225-1236.