Generalization of the Secant Method for Solving Nonlinear Equations.

Generalisasi Metode Tali Busur untuk Menyelesaikan Persamaan Tak Linear

dc.contributor.advisor	Siswandi
dc.contributor.advisor	Setiawaty, Berlian
dc.contributor.author	Sunarsih
dc.date.accessioned	2013-07-08T03:22:48Z
dc.date.available	2013-07-08T03:22:48Z
dc.date.issued	2011
dc.identifier.uri	http://repository.ipb.ac.id/handle/123456789/64502
dc.description.abstract	This manuscript discusses a method for determining nonlinear equations roots from function having ( 1)th k  derivative which are continuous on an open interval containing the roots. The method used in this manuscript is a generalization of the Secant method. This generalization is by substituting the linear interpolation equation in the iteration equation by Secant method for the ( 1)th k  derivative polynomial interpolation equations. Convergence analyzing of the approximation roots sequence resulting in a degree of convergence which is greater than that of the Secant method and relatively similar to that of the Newton-Raphson method.	en
dc.subject	Nonlinear Equation Roots	en
dc.subject	Generalization of the Secant Method	en
dc.title	Generalization of the Secant Method for Solving Nonlinear Equations.	en
dc.title	Generalisasi Metode Tali Busur untuk Menyelesaikan Persamaan Tak Linear