p-ADAPTIVE BOUNDARY ELEMENTS FOR THREE-DIMENSIONAL POTENTIAL PROBLEMS.

Communications in Applied Numerical Methods

Volumn 3, Issue 4, 1987, Pages 335-344

  Cerrolaza, Miguel ^a   Alarcon, Enrique ^a  

^a CENTRAL UNIVERSITY   (Ghana)

Author keywords

[No Author keywords available]

Indexed keywords

ADAPTIVE BOUNDARY ELEMENTS; COMPUTER APPLICATIONS; CONVERGENCE; THREE-DIMENSIONAL PROBLEMS;

MATHEMATICAL TECHNIQUES;

EID: 0023381752     PISSN: 07488025     EISSN: None     Source Type: Journal    
DOI: 10.1002/cnm.1630030416     Document Type: Article

References (9)

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2. 2 E. Alarcon, A. Reverter and J. Molina. ‘ Hierarchical boundary elements ’, Comp. Struct., 20 (1–3), 151–156 (1985).
3. 3 E. Alarcon and A. Reverter. ‘ p ‐Adaptive boundary elements ’, Int. j. numer. methods eng. 23, 801–829 (1986).
4. 4 A. G. Peano. ‘ Hierarchies of conforming finite elements ’, Doctoral dissert., Washington Univ, St. Louis (1975).
5. 5 K. Babuska and W. C. Rheinboldt. ‘ A posteriori error estimates for the FEM ’, Int. j. numer. methods eng., 12, 1957–1616 (1978).
6. 6 D. W. Kelly, J. Gago, O. C. Zienkiewicz and I. Babuska. ‘ A posteriori error analysis and adaptive processes in the FEM’, parts I and II, Int. j. numer. methods eng., 19, 1593–1619 (1983).
7. 7 B. A. Szabo, P. K. Basu and M. P. Rosow. ‘ Adaptive finite element based on p ‐convergence ’, NASA Conf. Pub. 2059, pp. 43–50 (1978).
8. 8 D. N. Arnold and W. L. Wendland. ‘On the asymptotic convergence of collocation methods’, Preprint 665, TH Darmstad, Dept. of Mathematics, Fed. Rep. Germany (1982).
9. 9 I. Babuska. ‘ The selfadaptive approach in the FEM ’, In Mathematics of Finite Elements and Applications ( J. R. Whiteman, Ed.), Academic Press, New York, 1975.