Results 21 to 30 of about 5,306,015 (308)
The methods that use memory using accelerating parameters for computing multiple roots are almost non-existent in the literature. Furthermore, the only paper available in this direction showed an increase in the order of convergence of 0.5 from the ...
G Thangkhenpau +3 more
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Multiple unit roots in periodic autoregression [PDF]
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Boswijk, H.P. +2 more
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In this paper, we present many new one-parameter families of classical Rall’s method (modified Newton’s method), Schröder’s method, Halley’s method and super-Halley method for the first time which will converge even though the guess is far away from the ...
Ramandeep Behl +2 more
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Multiplicative Square Root Algorithms for FPGAs [PDF]
Most current square root implementations for FPGAs use a digit recurrence algorithm which is well suited to their LUT structure. However, recent computing-oriented FPGAs include embedded multipliers and RAM blocks which can also be used to implement quadratic convergence algorithms, very high radix digit recurrences, or polynomial approximation ...
de Dinechin, Florent +3 more
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The aim of this paper is to study, from a topological and geometrical point of view, the iteration map obtained by the application of iterative methods (Newton or relaxed Newton’s method) to a polynomial equation.
José Ignacio Extreminana-Aldana +3 more
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On Hyperbolic Polynomials with Multiple Roots [PDF]
Let Q(z) Q(z, **, zn) be a polynomial of degree m > 1 in Z(Zl, , * Zn) with complex coefficients. Let P(z) be the principal part, homogeneous of degree m. Q is defined to be hyperbolic with respect to the real vector t-(4, , n) $0, in the sense of Garding [1], if P(t)z0 and if there exists a real number to such that for Re r> to, and all real vectors 7,
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Power comparison among tests for fractional unit roots [PDF]
This article compares the asymptotic power properties of the Wald, the Lagrange Multiplier and the Likelihood Ratio test for fractional unit roots. The paper shows that there is an asymptotic inequality between the three tests that holds under fixed ...
Velasco Gómez, Carlos +2 more
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A New Third-Order Family of Multiple Root-Findings Based on Exponential Fitted Curve
In this paper, we present a new third-order family of iterative methods in order to compute the multiple roots of nonlinear equations when the multiplicity (m≥1) is known in advance. There is a plethora of third-order point-to-point methods, available in
Vinay Kanwar +4 more
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We present a new optimal class of Ostrowski’s method for obtaining multiple zeros of univariate nonlinear functions. Several researchers tried to construct an optimal family of Ostrowski’s method for multiple zeros, but they did not have ...
Ramandeep Behl, Waleed M. Al-Hamdan
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Approximating Multiple Roots of Applied Mathematical Problems Using Iterative Techniques
In this study, we suggest a new iterative family of iterative methods for approximating the roots with multiplicity in nonlinear equations. We found a lack in the approximation of multiple roots in the case that the nonlinear operator be non ...
Ramandeep Behl +3 more
doaj +1 more source

