Numerical Comparison of multi-step iterative methods for finding roots of nonlinear equations 

Journal Title: INTERNATIONAL JOURNAL OF MATHEMATICS TRENDS AND TECHNOLOGY - Year 2013, Vol 4, Issue 8

Abstract

 —In this paper, we compare different multi-step Newton like methods for solving nonlinear equations. Results are shown in form of iteration tables. Numerical results show that the Modified Shamanskii Method performs either similarly or better in some cases with respect to some other Newton like multi -step iterative methods. 

Authors and Affiliations

Anup Kumar Thander#1 , Goutam Mandal#2, Debjit Paul

Keywords

Related Articles

Vertex- Edge Dominating Sets and Vertex-Edge Domination Polynomials of Paths

Let G = (V, E) be a simple Graph. A set S  V(G) is a vertex-edge dominating set (or simplyve-dominating set) if for all edges e  E(G), there exist a vertex v  S such that v dominates e. In this paper, we study the con...

Different distance based PCA+LDA fusion Technique for Face recognition

Since last few years, face Recognition has become one of the most challenging task in the pattern recognition field. The Face recognition plays very important role in many applications like video surveillance, retrieval...

Numerical Solution of Fuzzy Differential Equations by Extended Runge-Kutta Method and the Dependency Problem

In this paper we use extended Runge-Kutta-like formulae of order four (ERK4) and of order five (ERK5) by taking into account the dependency problem that arises in fuzzy setting. This method is adopted to solve the depend...

Common Fixed Point Theorems for Compatible Mappings in Metric Spaces

The aim of this paper to establish unique common fixed point theorems for compatible mappings in complete metric spaces and also illustrate the main theorem through a example.

On Normal Fuzzy Soft Group

In this paper, we introduce the concept of normal fuzzy soft group. We also define the level subsets of a normal fuzzy soft subgroup and discussed some of its properties.

Download PDF file
  • EP ID EP93668
  • DOI -
  • Views 109
  • Downloads 0

How To Cite

Anup Kumar Thander#1, Goutam Mandal#2, Debjit Paul (2013).  Numerical Comparison of multi-step iterative methods for finding roots of nonlinear equations . INTERNATIONAL JOURNAL OF MATHEMATICS TRENDS AND TECHNOLOGY, 4(8), 149-152. https://europub.co.uk/articles/-A-93668