Results 11 to 20 of about 216,465 (259)
Bernstein operator of rough I-core of triple sequences [PDF]
We introduce and study some basic properties of Bernstein-Stancu polynomials of rough I-convergent of triple sequence spaces and also study the set of all Bernstein-Stancu polynomials of rough I-limits of a triple sequence spaces and relation between ...
Ozdemir M. Kemal, Esi Ayhan, Esi Ayten
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Markoff–Rosenberger triples and generalized Lucas sequences [PDF]
AbstractWe consider the Markoff–Rosenberger equation $$\begin{aligned} ax^2+by^2+cz^2=dxyz \end{aligned}$$ a x 2
Hayder Raheem Hashim +2 more
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On rough convergence variables of triple sequences [PDF]
Triple sequence convergence has an extremly important position in the basic theory of mathematics. The present manuscript contains four types of convergence concept of convergence almost surely, convergence incredibility, trust convergence in mean and ...
Ozdemir M. Kemal, Esi Ayhan, Esi Ayten
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TRIPLE SEQUENCES AND THEIR LIMITATIONS
In that paper, we have to established the belief of a sequence and about limits of sequences and the idea of convergence and divergence for a sequence and also it includes the double sequences and triple sequences. We will be developing the principles for triple sequences that is equivalent to the principles of double sequences and single sequence ...
C. Gowrishankar, T. Sathish, K. Shalini
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Rough Convergence of Bernstein Fuzzy Triple Sequences.
The aim of this paper is to introduce and study a new concept of convergence almost surely (a.s.), convergence in probability, convergence in mean, and convergence in distribution are four important convergence concepts of random sequence and also discusses some convergence concepts of the fuzzy sequence: convergence almost surely ...
Esi, Ayhan, Nagarajan, Subramanian
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Sequencing partial Steiner triple systems [PDF]
AbstractA partial Steiner triple system of order is sequenceable if there is a sequence of length of its distinct points such that no proper segment of the sequence is a union of point‐disjoint blocks. We prove that if a partial Steiner triple system has at most three point‐disjoint blocks, then it is sequenceable.
Brian Alspach +2 more
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Diophantine Triples and k-Generalized Fibonacci Sequences [PDF]
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Clemens Fuchs +3 more
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Non-minimal Degree-Sequence-Forcing Triples [PDF]
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Michael D. Barrus +2 more
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On rough convergence of triple sequences [PDF]
In this paper we define and study rough convergence of triple sequences, the set of rough limit points of a triple sequence. Also investigate the relations between the set of cluster points and the set of rough limit points of a triple sequence.
Esi, Ayhan +2 more
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ON THE GENERATING FUNCTION FOR BERNSTEIN POLYNOMIALS OF TRIPLE SEQUENCES
The aim of this paper is to give main properties of the generating function of the Bernstein polynomials of triple sequence spaces. It was proved the recurrence relations and derivative formula for Bernstein polynomials of triple sequences. Further more, some new results are obtained by using this generating function of these polynomials.
Indumathi, Arulmani +2 more
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