Results 1 to 10 of about 173,711,968 (308)
The rate of convergence to the normal law in terms of pseudomoments
We establish the rate of convergence of distributions of sums of independent identically distributed random variables to the Gaussian distribution in terms of truncated pseudomoments by implementing the idea of Yu.
Yuliya Mishura +2 more
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Average convergence rate estimation of clonal selection algorithm
Considering that average convergence rate estimation of clonal selection algorithms is a difficult problem and is still in its infancy, this article researches the convergence rate of an elitist clonal selection algorithm.
Lu Hong +4 more
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Estimation of the convergence rate of two-dimensional random index vectors maxima
Nonlinearly normalized maxima of independent and identically distributed random vectors are pre-sented in this work. We’ve obtained nonuniform estimate of convergence in transfer theorem in case when normalization is nonlinear.
Lina Dindienė, Arvydas Jokimaitis
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A series of sequences convergent to Euler’s constant
In this paper, using continued fraction, we provide a new quicker sequence convergent to Euler’s constant. We demonstrate the superiority of our new convergent sequences over DeTemple’s sequence, Mortici’s sequences, Vernescu’s sequence, and Lu’s ...
Li-Jiang Jia, Bin Ge, Li-Li Liu, Yi Ran
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A refinement of estimates of the convergence rate obtained earlier in the multidimensional central limit theorem for the sums of vectors generated by the sequences of random variables with mixing is close to optimal. This has been achieved by imposing an
F.G. Gabbasov +2 more
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The estimation of the convergence rate for maxima of random variables vectors
Linearly normalized maxima of independent and identically distributed random vectors is presented in this work. We’ve obtained nonuniform estimate of convergence in case when normalization is linear. For clearness there is given an example is this paper.
Lina Dindienė, Algimantas Aksomaitis
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Some convergence and data dependence results for various fixed point iterative methods
We have compared rate of convergence among various iterative methods. Also, wehave established an equivalency result between convergence of two recently introducediterative methods and we prove a data dependence result for one of them.
VATAN KARAKAYA +2 more
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Approximation properties of multivariate exponential sampling series
In this paper, we generalize the family of exponential sampling series for functions of $n$ variables and study their pointwise and uniform convergence as well as the rate of convergence for the functions belonging to space of $\log$-uniformly continuous
S. Kurşun +3 more
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In this paper a uniform estimate is obtained for the remainder term in the central limit theorem (CLT) for a sequence of random vectors forming a homogeneous Markov chain with arbitrary set of states.
M. Gharib
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Calculating the Weighted Moore–Penrose Inverse by a High Order Iteration Scheme
The goal of this research is to extend and investigate an improved approach for calculating the weighted Moore−Penrose (WMP) inverses of singular or rectangular matrices. The scheme is constructed based on a hyperpower method of order ten.
Haifa Bin Jebreen
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