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Partial Sums

A Convolution Approach on Partial Sums of Certain Harmonic Univalent Functions

A Convolution Approach on Partial Sums of Certain Harmonic Univalent Functions

... The purpose of the present paper is to establish some new results giving the sharp bounds of the real parts of ratios of harmonic univalent functions to their sequences of partial sums by using convolution. ...

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A note on the almost sure limit theorem for self normalized partial sums of random variables in the domain of attraction of the normal law

A note on the almost sure limit theorem for self normalized partial sums of random variables in the domain of attraction of the normal law

... for partial sums were obtained by Lacey and Philipp [4], Ibragimov and Lifshits [5], Miao [6], Berkes and Csáki [7], Hörmann [8], Wu [9,10], and Ye and Wu ...

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A new discrete Hilbert type inequality involving partial sums

A new discrete Hilbert type inequality involving partial sums

... The main objective of this paper is to derive a discrete Hilbert-type inequality involving partial sums, similar to a result of Azar [3]. Such inequality is derived by virtue of inequal- ity (2) and some ...

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Convergence Theorems for Partial Sums of Arbitrary Stochastic Sequences

Convergence Theorems for Partial Sums of Arbitrary Stochastic Sequences

... of partial sums of random variables has enjoyed both a rich classical period and a resurgence of research ...of partial sums of random variables and obtained lots of classical results for ...

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Improved  ``Partial  Sums"-based  Square  Attack  on  AES

Improved ``Partial Sums"-based Square Attack on AES

... We can reduce the time complexity further if we exploit the relationships between key bytes in adjacent subkeys. That is, one can generate 8-tuples of key byte values using the “partial sumssums ...

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A MS Excel Module to Transform an Integrated Variable into Cumulative Partial Sums for Negative and Positive Components with and without Deterministic Trend Parts

A MS Excel Module to Transform an Integrated Variable into Cumulative Partial Sums for Negative and Positive Components with and without Deterministic Trend Parts

... cumulative partial sums for positive and negative components along with graphs for a potential sample size of more than one million ...into partial components for positive and negative ...

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Complete moment convergence for maximal partial sums under NOD setup

Complete moment convergence for maximal partial sums under NOD setup

... Baek, J, Park, ST: Convergence of weighted sums for arrays of negatively dependent random variables and its applications.. Bai, ZD, Su, C: The complete convergence for partial sums of i.[r] ...

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ON THE PARTIAL SUMS OF CONVEX HARMONIC UNIVALENT FUNCTIONS

ON THE PARTIAL SUMS OF CONVEX HARMONIC UNIVALENT FUNCTIONS

... the partial sums of convex functions of order ...on partial sums for various classes of analytic ...a partial sums of convex harmonic ...

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Cesáro partial sums of certain analytic functions

Cesáro partial sums of certain analytic functions

... Cesáro partial sums of certain analytic functions in the open unit ...Cesáro partial sums, we improve some recent results including the radius of ...

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Improved results in almost sure central limit theorems for the maxima and partial sums for Gaussian sequences

Improved results in almost sure central limit theorems for the maxima and partial sums for Gaussian sequences

... with partial sums of random variables. Some ASCLT results for partial sums were obtained by Ibragimov and Lifshits [], Miao [], Berkes and Csáki [], Hörmann [], Wu [–], and Wu and Chen ...

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Lattices of partial sums

Lattices of partial sums

... the partial sums posets includes, as particular cases, the classical Young lattice Y of all the the integer partitions ordered by means of the inclusion of the corresponding Young diagrams, and other ...

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A note on the almost sure central limit theorem for the product of some partial sums

A note on the almost sure central limit theorem for the product of some partial sums

... The almost sure central limit theorem (ASCLT) has been first introduced independently by Schatte [] and Brosamler []. Since then, many studies have been done to prove the AS- CLT in different situations, for example, in ...

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Almost sure central limit theorem for products of sums of partial sums

Almost sure central limit theorem for products of sums of partial sums

... positive random variables, for products of sums of partial sums we establish an almost sure central limit theorem, which holds for some class of unbounded measurable functions.. MSC: 60F[r] ...

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A Note on the Almost Sure Central Limit Theorem for Partial Sums of ρ− Mixing Sequences

A Note on the Almost Sure Central Limit Theorem for Partial Sums of ρ− Mixing Sequences

... 2015 An Extension of Almost Sure Central Limit Theorem for Product of Partial Sums of ρ−-Mixing Sequences.. 2012 An Almost Sure Central Limit Theorem of Products of Partial Sums for ρ−-M[r] ...

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Neighborhoods and partial sums of certain subclass of starlike functions

Neighborhoods and partial sums of certain subclass of starlike functions

... Srivastava, HM, Eker, SS, Seker, B: Inclusion and neighborhood properties for certain classes of multivalently analytic functions of complex order associated with the convolution structu[r] ...

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On Partial Sums of Analytic Univalent Functions

On Partial Sums of Analytic Univalent Functions

... Shahrood and the second author by a grant of Young Researchers and Elite Club, Malard Branch, Islamic Azad University.. References.[r] ...

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Approximation by double Walsh polynomials

Approximation by double Walsh polynomials

... We study the rate of approximation by rectangular partial sums, Cesro means, and de la Valle Poussin means of double Walsh-Fourier series of a function in a homogeneous Banach... is the [r] ...

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Univalent Functions Formulated by the Salagean-Difference Operator

Univalent Functions Formulated by the Salagean-Difference Operator

... Ibrahim, New classes of analytic functions determined by a modified differential-difference operator in a complex domain, Karbala Int.. Farahmand, Partial sums of functions of bounded tu[r] ...

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On L1 convergence of Walsh Fourier series

On L1 convergence of Walsh Fourier series

... Clearly, the sum defining fx converges for each x e G and applying the Monotone Convergence Theorem to its partial sums we see that.. Hence, fx and since.[r] ...

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Boundary behaviour of functions with Hadamard gaps

Boundary behaviour of functions with Hadamard gaps

... Weiss [11] has shown that, under appropriate growth conditions on the coefficients, the partial sums of the series (1) behave like independent random variables on dΔ and, in particular[r] ...

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