Titlebook: Applied Summability Methods; M. Mursaleen Book 2014 M. Mursaleen 2014 Korovkin approximation theorems.Lambert summability.Lototski summabi

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Epidemiology: Grappling with the Concept,ean matrix. For particular spaces . and functions . we show that this iterative scheme converges to a fixed point of .. During the past few years several mathematicians have obtained fixed point results using Mann and other iteration schemes for certain classes of infinite matrices. In this chapter,

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M. MursaleenFocuses exclusively on the study of summability methods and their applications.Features self-contained chapters appropriate for researchers and graduate students.Includes topics such as proof of the p

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Lambert Summability and the Prime Number Theorem,time by Jacques Hadamard and Charles Jean de la Vallée-Poussin in the same year 1896. The first elementary proof of this theorem (without using integral calculus) was given by Atle Selberg of Syracuse University in October 1948. Another elementary proof of this theorem was given by Erdös in 1949.

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Lambert Summability and the Prime Number Theorem,time by Jacques Hadamard and Charles Jean de la Vallée-Poussin in the same year 1896. The first elementary proof of this theorem (without using integral calculus) was given by Atle Selberg of Syracuse University in October 1948. Another elementary proof of this theorem was given by Erdös in 1949.

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Almost Summability,r leads to an important concept of almost convergence. That is, the lim functional defined on . can be extended to the whole of .. and this extended functional is known as the Banach limit [11]. In 1948, Lorentz [58] used this notion of weak limit to define a new type of convergence, known as the al

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Statistical Summability,. In [66], Moricz mentioned that Henry Fast first time had heard about this concept from Steinhaus, but in fact it was Antoni Zygmund who proved theorems on the statistical convergence of Fourier series in the first edition of his book [101, pp. 181–188] where he used the term “almost convergence” i

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