Results 11 to 20 of about 254,669 (213)
On the Semi-Local Convergence of Two Competing Sixth Order Methods for Equations in Banach Space
A plethora of methods are used for solving equations in the finite-dimensional Euclidean space. Higher-order derivatives, on the other hand, are utilized in the calculation of the local convergence order. However, these derivatives are not on the methods.
Ioannis K. Argyros +3 more
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On Order - Convergence of Filters in a Riesz Spaces [PDF]
The main purpose of this paper, is study the ideas of order- Convergence of filters in a Riesz spaces and that is through prove an important theorems related to the some properties Riesz spaces.
Shatha Kadhim, Shaimaa Kadhim
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Statistical convergence of order α in probability
In this paper the ideas of different types of convergence of a sequence of random variables in probability, namely, statistical convergence of order α in probability, strong p-Cesàro summability of order α in probability, lacunary statistical ...
Pratulananda Das +2 more
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Continuous Operators for Unbounded Convergence in Banach Lattices
Recently, continuous functionals for unbounded order (norm, weak and weak*) in Banach lattices were studied. In this paper, we study the continuous operators with respect to unbounded convergences.
Zhangjun Wang, Zili Chen
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Higher Order of Convergence with Multivalued Contraction Mappings
In this paper, we establish some theorems of fixed point on multivalued mappings satisfying contraction mapping by using gauge function. Furthermore, we use Q- and R-order of convergence.
Jia-Bao Liu +4 more
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Statistical Order Convergence and Statistically Relatively Uniform Convergence in Riesz Spaces
A new concept of statistically e-uniform Cauchy sequences is introduced to study statistical order convergence, statistically relatively uniform convergence, and norm statistical convergence in Riesz spaces.
Xuemei Xue, Jian Tao
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COMPARISON BETWEEN SOME SIXTH CONVERGENCE ORDER SOLVERS UNDER THE SAME SET OF CRITERIA
Different set of criteria based on the seventh derivative are used for convergence of sixth order methods. Then, these methods are compared using numerical examples.
I. K. Argyros, S. George
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Order of Convergence and Dynamics of Newton–Gauss-Type Methods
On the basis of the new iterative technique designed by Zhongli Liu in 2016 with convergence orders of three and five, an extension to order six can be found in this paper. The study of high-convergence-order iterative methods under weak conditions is of
Ramya Sadananda +3 more
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Numerical method and convergence order for second-order impulsive differential equations
This paper is devoted to the numerical scheme for the impulsive differential equations. The main idea of this method is, for the first time, to establish a broken reproducing kernel space that can be used in pulse models.
Liangcai Mei, Hongbo Sun, Yingzhen Lin
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Statistical Convergence of Double Sequences of Order
We intend to make a new approach and introduce the concepts of statistical convergence of order and strongly -Cesàro summability of order for double sequences of complex or real numbers. Also, some relations between the statistical convergence of order
R. Çolak, Y. Altin
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