A parametric scheme for the numerical solution of the Boussinesq equation

dc.contributor.author	Μπράτσος, Αθανάσιος Γ.	el
dc.date.accessioned	2015-06-05T18:24:22Z
dc.date.available	2015-06-05T18:24:22Z
dc.date.issued	2015-06-05
dc.identifier.uri	http://hdl.handle.net/11400/15181
dc.rights	Αναφορά Δημιουργού-Μη Εμπορική Χρήση-Όχι Παράγωγα Έργα 3.0 Ηνωμένες Πολιτείες	*
dc.rights.uri	http://creativecommons.org/licenses/by-nc-nd/3.0/us/	*
dc.source	http://link.springer.com/article/10.1007/BF03011621	en
dc.subject	γραμμικότητα
dc.subject	Αριθμητικές μέθοδοι
dc.subject	εξισώσεις Boussinesq
dc.subject	Γραμμικοποιημένα συστήματα
dc.subject	Τοπικό σφάλμα αποκοπής
dc.subject	Linearization
dc.subject	Numerical methods
dc.subject	Boussinesq equations
dc.subject	Linearized schemes
dc.subject	Local truncation errors
dc.title	A parametric scheme for the numerical solution of the Boussinesq equation	en
heal.type	journalArticle
heal.classification	Μαθηματικά
heal.classification	Εφαρμοσμένα μαθηματικά
heal.classification	Mathematics
heal.classification	Applied mathematics
heal.classificationURI	N/A-Μαθηματικά
heal.classificationURI	N/A-Εφαρμοσμένα μαθηματικά
heal.classificationURI	http://skos.um.es/unescothes/C02437
heal.classificationURI	http://id.loc.gov/authorities/subjects/sh93002523
heal.identifier.secondary	DOI: 10.1007/BF03011621
heal.language	en
heal.access	campus
heal.recordProvider	Τεχνολογικό Εκπαιδευτικό Ίδρυμα Αθήνας. Σχολή Τεχνολογικών Εφαρμογών. Τμήμα Ναυπηγών Μηχανικών Τ.Ε.	el
heal.publicationDate	2001-01
heal.bibliographicCitation	Bratsos, A.G. (2001) A parametric scheme for the numerical solution of the Boussinesq equation. Journal of Applied Mathematics and Computing. [Online] 8 (1), pp.45-57. Available from: http://link.springer.com [Accessed 05/06/2015]	en
heal.abstract	A parametric scheme is proposed for the numerical solution of the nonlinear Boussinesq equation. The numerical method is developed by approximating the time and the space partial derivatives by finite-difference re placements and the nonlinear term by an appropriate linearized scheme. The resulting finite-difference method is analyzed for local truncation error and stability. The results of a number of numerical experiments are given for both the single and the double-soliton wave.	en
heal.publisher	Springer-Verlag	en
heal.journalName	Journal of Applied Mathematics and Computing	en
heal.journalType	peer-reviewed
heal.fullTextAvailability	true