Numerical fixed grid methods for differential inclusions

Beyn W-J, Rieger J (2007)
Computing 81(1): 91-106.

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Zeitschriftenaufsatz | Veröffentlicht | Englisch
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Abstract / Bemerkung
Numerical methods for initial value problems for differential inclusions usually require a discretization of time as well as of the set valued right hand side. In this paper, two numerical fixed grid methods for the approximation of the full solution set are proposed and analyzed. Convergence results are proved which show the combined influence of time and (phase) space discretization.
Erscheinungsjahr
Zeitschriftentitel
Computing
Band
81
Ausgabe
1
Seite(n)
91-106
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Beyn W-J, Rieger J. Numerical fixed grid methods for differential inclusions. Computing. 2007;81(1):91-106.
Beyn, W. - J., & Rieger, J. (2007). Numerical fixed grid methods for differential inclusions. Computing, 81(1), 91-106. doi:10.1007/s00607-007-0240-4
Beyn, W. - J., and Rieger, J. (2007). Numerical fixed grid methods for differential inclusions. Computing 81, 91-106.
Beyn, W.-J., & Rieger, J., 2007. Numerical fixed grid methods for differential inclusions. Computing, 81(1), p 91-106.
W.-J. Beyn and J. Rieger, “Numerical fixed grid methods for differential inclusions”, Computing, vol. 81, 2007, pp. 91-106.
Beyn, W.-J., Rieger, J.: Numerical fixed grid methods for differential inclusions. Computing. 81, 91-106 (2007).
Beyn, Wolf-Jürgen, and Rieger, J. “Numerical fixed grid methods for differential inclusions”. Computing 81.1 (2007): 91-106.