A semi-iterative multigrid method and its implementation as a program for solving spatial boundary value problems-Reference-Cited by-同舟云学术

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A semi-iterative multigrid method and its implementation as a program for solving spatial boundary value problems

Published:1987-01 Issue:3 Volume:27 Page:153-161
ISSN:0041-5553
Container-title:USSR Computational Mathematics and Mathematical Physics
language:en
Short-container-title:USSR Computational Mathematics and Mathematical Physics

Author:

Belyi M.B.,Bulgakov V.E.,Zolotov A.B.

Publisher

Elsevier BV

Subject

General Engineering

Reference11 articles.

1. Theory of Elasticity;Timoshenko,1975

2. A relaxation method for solving difference elliptic equations;Fedorenko;Zh. vychisl. Mat. mat. Fiz.,1961

3. On the convergence of one relaxation method with natural constraints on the elliptic operator;Bakhvalov;Zh. vychisl. Mat. mat. Fiz.,1966

4. On the use of sequences of grids in the solution of strongly elliptic systems;D'yakonov,1977

5. On the convergence of multigrid iterations;Hachbusch;Beiträge Numer. Math.,1981

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1. About development of numerical methods of analysis of spatial plate-shell reinforced concrete structures with allowance for non-linearities;IOP Conference Series: Materials Science and Engineering;2018-12-31

2. Iterative aggregation technique for large-scale finite element analysis of mechanical systems;Computers & Structures;1994-08

3. Multi-level iterative technique and aggregation concept with semi-analytical preconditioning for solving boundary-value problems;Communications in Numerical Methods in Engineering;1993-08

4. Fast algorithms for multi-grid solvers of three-dimensional boundary value problems in structural analysis;Computers & Structures;1992-08

5. On the multi-grid technique for solving three-dimensional boundary value engineering problems;International Journal for Numerical Methods in Engineering;1992-02-28

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