Results 41 to 50 of about 39,661 (153)
Understanding the Newton’s Motion Concept Through Qualitative and Quantitative Teaching
JPPPF: Jurnal Penelitian & Pengembangan Pendidikan Fisika, 2022 This research aims to analyze the influence of qualitative teaching and quantitative pursuit on understanding the concept of motion Newton Student of Science Education Study Program of FMIPA UNM.
Muh. Tawil, Muhammad Amin Said
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Modelling and Simulation in Engineering, 2015 A geometric modification to the Newton-Secant method to obtain the root of a nonlinear equation is described and analyzed. With the same number of evaluations, the modified method converges faster than Newton’s method and the convergence order of the new
Gustavo Fernández-Torres
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A new approach for solving nonlinear singular boundary value problems
Mathematical Modelling and Analysis, 2018 In this paper, an e_cient method based on Quasi-Newton's method and the simpli_ed reproducing kernel method is proposed for solving nonlinear singular boundary value problems. For the Quasi-Newton's method the convergence order is studied.
Hui Zhu +3 more
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Stepsize control for Newton's method in the presence of singularities [PDF]
, 2013 Singularities in the Jacobian matrix are an obstacle to Newton's method. We show that stepsize controls suggested by Deuflhard and Steinhoff can be used to detect and rapidly converge to such singularities.Comment: 14 pages, 4 ...
Kratzer, Michael
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ON MULTIPHASE ALGORITHM FOR SINGLE VARIABLE EQUATION USING NEWTON'S CORRECTION METHOD [PDF]
Journal of Sciences, Islamic Republic of Iran, 1999 This paper brings to light a method based on Multiphase algorithm for single variable equation using Newton's correction. Newton's method is derived through the logarithmic differentiation of polynomial equation. A correction term which enhances the high
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Converging Newton’s Method With An Inflection Point of A Function
Jurnal Matematika Integratif, 2017 For long periods of time, mathematics researchers struggled in obtaining the appropriate starting point when implementing root finding methods, and one of the most famous and applicable is Newton’s method.
Ridwan Pandiya, Ismail Bin Mohd
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A new approach for solving nonlinear system of equations using Newton method and HAM [PDF]
Iranian Journal of Numerical Analysis and Optimization, 2014 A new approach utilizing Newton Method and Homotopy Analysis Method (HAM) is proposed for solving nonlinear system of equations. Accelerating the rate of convergence of HAM, and obtaining a global quadratic rate of convergence are the main purposes of ...
Jalal Izadian +2 more
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International Journal of Mathematics and Mathematical Sciences, 2001 In 1977 Hubbard developed the ideas of Cayley (1879) and solved in particular the Newton-Fourier imaginary problem. We solve the Newton-Fourier and the Chebyshev-Fourier imaginary problems completely.
Anna Tomova
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Finite Basin's Area Fractal via Complex Newton's Method [PDF]
Kirkuk Journal of Science, 2018 In this study, we explain that when we applied Newton’s method on , the basins of roots have finite area when , where and . Using MATLAB we obtained nice fractals in order to prove the finite basins area when .
Zainab Weli Murad
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International Journal of Mathematics and Mathematical Sciences, 2011 One-parameter families of Newton's iterative method for the solution of nonlinear equations and its extension to unconstrained optimization problems are presented in the paper.
Sanjeev Kumar +3 more
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