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1,071,441
Partial Sums
, 2009
"... f(z)∗ψ(z) In this paper, we determine sharp lower bounds for Re Re fn(z)∗ψ(z) f(z)∗ψ(z) and fn(z)∗ψ(z). We extend the results of ([1] – [5]) and correct the conditions for the results of Frasin [2, Theorem 2.7], [1, Theorem 2], Rosy et al. [4, Theorems 4.2 and 4.3], as well as Raina and Bansal [3, ..."
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f(z)∗ψ(z) In this paper, we determine sharp lower bounds for Re Re fn(z)∗ψ(z) f(z)∗ψ(z) and fn(z)∗ψ(z). We extend the results of ([1] – [5]) and correct the conditions for the results of Frasin [2, Theorem 2.7], [1, Theorem 2], Rosy et al. [4, Theorems 4.2 and 4.3], as well as Raina and Bansal [3, Theorem 6.2].
Strongly Bounded Partial Sums
"... If λ is a scalar sequence space, a series P zj in a topological vector space Z is λ multiplier convergent in Z if the series P∞ j=1 tjzj converges in Z for every t = {tj} ∈ λ. If λ satisfies appropriate conditions, a series in a locally convex space X which is λ multiplier convergent in the weak t ..."
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topology is λ multiplier convergent in the original topology of the space (the OrliczPettis Theorem) but may fail to be λ multiplier convergent in the strong topology of the space. However, we show under apprpriate conditions on the multiplier space λ that the series will have strongly bounded partial
PARTIAL SUMS OF SOME MEROMORPHIC FUNCTIONS
, 2006
"... ABSTRACT. In the present paper we give some results concerning partial sums of certain meromorphic functions.We also consider the partial sums of certain integral operator. ..."
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Cited by 1 (0 self)
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ABSTRACT. In the present paper we give some results concerning partial sums of certain meromorphic functions.We also consider the partial sums of certain integral operator.
Partial sums of certain analytic functions
 Internat. J. Math. Math. Sci
"... Abstract. The object of the present paper is to consider of starlikeness and convexity of partial sums of certain analytic functions in the open unit disk 1 ..."
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Cited by 1 (1 self)
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Abstract. The object of the present paper is to consider of starlikeness and convexity of partial sums of certain analytic functions in the open unit disk 1
Maintenance of PartialSumBased Histograms
, 2003
"... This paper introduces an efficient method for the maintenance of waveletbased histograms built on partial sums. Waveletbased histograms can be constructed from either raw data distributions or partial sums. The two construction methods have their own merits. Previous works have only focused on the ..."
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This paper introduces an efficient method for the maintenance of waveletbased histograms built on partial sums. Waveletbased histograms can be constructed from either raw data distributions or partial sums. The two construction methods have their own merits. Previous works have only focused
PARTIAL SUMS OF FUNCTIONS OF BOUNDED TURNING
, 2003
"... ABSTRACT. We determine conditions under which the partial sums of the Libera integral operator of functions of bounded turning are also of bounded turning. ..."
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Cited by 3 (0 self)
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ABSTRACT. We determine conditions under which the partial sums of the Libera integral operator of functions of bounded turning are also of bounded turning.
Partial Sums of Certain Univalent Functions
"... The partial sums f3(z) of some extermal functions for various classes S ∗ , K and R of starlike functions, convex functions and functions with positive real part in the open unit disk U, respectively, are discussed. In general, the partial sums can not preserve the same character as the initial func ..."
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The partial sums f3(z) of some extermal functions for various classes S ∗ , K and R of starlike functions, convex functions and functions with positive real part in the open unit disk U, respectively, are discussed. In general, the partial sums can not preserve the same character as the initial
Maintaining partial sums in logarithmic time
"... We present a data structure that allows to maintain in logarithmic time all partial sums of elements of a linear array during incremental changes of element’s values. Key words: Partial sums; Data structures; Algorithms 1 ..."
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We present a data structure that allows to maintain in logarithmic time all partial sums of elements of a linear array during incremental changes of element’s values. Key words: Partial sums; Data structures; Algorithms 1
Computing partial sums in multidimensional arrays
 In Proc. of the ACM Symp. on Computational Geometry
, 1989
"... 1 Introduction The central theme of this paper is the complexity of the partialsum problem: Given a ddimensional array A with n entries in a semigroup and a drectangle q = [a1; b1] \Theta \Delta \Delta \Delta \Theta [ad; bd], compute the sum oe(A; q) = X ..."
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Cited by 25 (0 self)
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1 Introduction The central theme of this paper is the complexity of the partialsum problem: Given a ddimensional array A with n entries in a semigroup and a drectangle q = [a1; b1] \Theta \Delta \Delta \Delta \Theta [ad; bd], compute the sum oe(A; q) = X
Results 1  10
of
1,071,441