- Location
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Deutsche Nationalbibliothek Frankfurt am Main
- Extent
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Online-Ressource
- Bibliographic citation
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Numerical Solution of Fuzzy Differential Equations by Runge-Kutta Verner Method ; volume:2015 ; number:1 ; pages:1-15
Communications in Numerical Analysis ; 2015, Heft 1, 1-15
- Classification
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Mathematik
- Creator
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Jayakumar, T.
Muthukumar, T.
Kanagarajan, K.
- DOI
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10.5899/2015/cna-00203
- URN
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urn:nbn:de:101:1-2015101515510
- Rights
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Der Zugriff auf das Objekt ist unbeschränkt möglich.
- Last update
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14.08.2025, 10:55 AM CEST
Data provider
This object is provided by:
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Deutsche Nationalbibliothek. If you have any questions about the object, please contact the data provider.
Associated
- Jayakumar, T.
- Muthukumar, T.
- Kanagarajan, K.
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Dynamical control of accuracy in the fuzzy Runge-Kutta methods to estimate the solution of a fuzzy differential equation
Implizite Runge-Kutta-Formeln
Runge–Kutta–Möbius methods
Beiträge zum Runge-Kutta-Verfahren
Fehlerabschätzungen für Runge-Kutta-Verfahren
Runge-Kutta methods for the numerical solution of stochastic differential equations
The numerical solution of differential algebraic systems by Runge-Kutta methods
Runge-Kutta Nystrom Method of Order Three for Solving Fuzzy Differential Equations
Carl Runge - der Mitschöpfer des Runge-Kutta-Verfahrens
Numerical solution of first-order fully fuzzy differential equations by Runge-Kutta Fehlberg method under strongly generalized H-differentiability
§ 82. Das Verfahren von Runge-Kutta.
Algebraische Stabilitätsbedingungen für Runge-Kutta-Verfahren
Dynamical control of accuracy in the fuzzy Runge-Kutta methods to estimate the solution of a fuzzy differential equation
Implizite Runge-Kutta-Formeln
Runge–Kutta–Möbius methods
Beiträge zum Runge-Kutta-Verfahren
Fehlerabschätzungen für Runge-Kutta-Verfahren
Runge-Kutta methods for the numerical solution of stochastic differential equations
The numerical solution of differential algebraic systems by Runge-Kutta methods
Runge-Kutta Nystrom Method of Order Three for Solving Fuzzy Differential Equations
Carl Runge - der Mitschöpfer des Runge-Kutta-Verfahrens
Numerical solution of first-order fully fuzzy differential equations by Runge-Kutta Fehlberg method under strongly generalized H-differentiability
§ 82. Das Verfahren von Runge-Kutta.