Browsing by Publisher "AMER INST PHYSICS"
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Abel statistical delta quasi Cauchy sequences
(AMER INST PHYSICS, 2019)In this paper, we investigate the concept of Abel statistical delta quasi Cauchy sequences. A real function! is called Abel statistically delta ward continuous it preserves Abel statistical delta quasi Cauchy sequences, ... 
Beyond the quasiCauchy sequences beyond the Cauchy sequences
(AMER INST PHYSICS, 2016)In this paper, we investigate the concept of upward continuity. A real valued function on a subset E of R, the set of real numbers is upward continuous if it preserves upward quasi Cauchy sequences in E, where a sequence ... 
CrossObject Information Security: A Study on New Generation Encryption
(AMER INST PHYSICS, 2019)Research in the Internet of Things (IoT) is increasing the studies in security and privacy aspects. IoT applications is expected to have difficulties in security and privacy issues in the near future. Speed improvement of ... 
Cryptographic Methods and Development Stages Used Throughout History
(AMER INST PHYSICS, 2019)Throughout history the need for secrecy has been important. This need for secrecy brought about the invention and the art of concealment, coding and code making [1]. As early as 1900 B.C., Egyptian scribes used hieroglyphs ... 
Encryption Protocols on Wireless IoT Tools
(AMER INST PHYSICS, 2019)Internet of Things and Security (IoT) is now prevalent in every aspect of our lives. Moreover, the number of wireless electronic devices which can be controlled remotely has proliferated. However, a range of varied ... 
Fieldinduced recoverable strain behavior of CuOadded K0.5Na0.5NbO3 ceramics and 13 fiber/epoxy piezocomposites
(AMER INST PHYSICS, 2010)Leadfree, dense, 1 mol % CuOadded potassium sodium niobate K0.5Na0.5NbO3 (KNN) fibers were successfully drawn using a novel alginate gelation technique. Piezocomposites with 13 connectivity were prepared with an epoxy ... 
Gsequentially connectedness for topological groups with operations
(AMER INST PHYSICS, 2016)It is a wellknown fact that for a Hausdorff topological group X, the limits of convergent sequences in X define a function denoted by l i m from the set of all convergent sequences in X to X. This notion has been modified ... 
Ideal statistically quasi Cauchy sequences
(AMER INST PHYSICS, 2016)An ideal I is a family of subsets of N, the set of positive integers which is closed under taking finite unions and subsets of its elements. A sequence (x(k)) of real numbers is said to be S(I)statistically convergent to ... 
Lacunary statistical ward continuity
(AMER INST PHYSICS, 2015)The main object of this paper is to investigate lacunary statistically ward continuity. We obtain some relations between this kind of continuity and some other kinds of continuities. It turns out that any lacunary statistically ... 
Lacunary statistically upward half quasiCauchy sequences
(AMER INST PHYSICS, 2015)A real valued function defined on a subset E of R, the set of real numbers, is lacunary statistically upward continuous if it preserves lacunary statistically upward half quasi Cauchy sequences where a sequence (x,) of ... 
Nalpha(beta)(theta, I) Ward Continuity
(AMER INST PHYSICS, 2019)The main purpose of this paper is to introduce the concept of strongly ideal lacunary quasiCauchyness of order (alpha, beta) of sequences of real numbers. Strongly ideal lacunary ward continuity of order (alpha, beta) is ... 
A New Study on the Strongly Lacunary Quasi Cauchy Sequences
(AMER INST PHYSICS, 2018)In this paper, the concept of a strongly lacunary delta(2) quasiCauchy sequence is introduced. We proved interesting theorems related to strongly lacunary delta(2) quasiCauchy sequences. A real valued function f defined ... 
A New Variation on Statistically Quasi Cauchy Sequences
(AMER INST PHYSICS, 2018)A sequence (alpha(k)) of real numbers is called lambdastatistically upward quasiCauchy if for every epsilon > 0 lim(n >infinity 1/)lambda(n)vertical bar{k is an element of In : alpha(k)  alpha(k+1) >= epsilon}vertical ... 
On variations on quasi Cauchy sequences in metric spaces
(AMER INST PHYSICS, 2019)For a fixed positive integer p. a sequence (x(n)) in a metric space X is called pquasiCauchy if (Delta(p)x(n)) is a null sequence where Delta(p)x(n) = d(x(n+p), x(n)) for each positive integer n. A subset E of X is called ... 
On Wijsman (f, I) Lacunary Statistical Convergence of Order alpha
(AMER INST PHYSICS, 2019)In this paper we introduce the concepts of Wijsman (f, I) lacunary statistical convergence of order alpha and Wijsman strongly (f, I) lacunary statistical convergence of order alpha, and investigated between their relationship. 
Quantum probe of HoravaLifshitz gravity
(AMER INST PHYSICS, 2018)Particle probe analysis of the KehagiasSfetsos black hole spacetime of HoravaLifshitz gravity is extended to wave probe analysis within the framework of quantum mechanics. The timelike naked singularity that develops ... 
Soft matrices on soft multisets in an optimal decision process
(AMER INST PHYSICS, 2016)In this paper, we introduce a concept of a soft matrix on a soft multiset, and investigate how to use soft matrices to solve decision making problems. An algorithm for a multiple choose selection problem is also provided. ... 
Some results for a certain class of holomorphic functions at the boundary of the unit disc
(AMER INST PHYSICS, 2019)We consider a version of the boundary Schwarz Lemma on a certain class which is denoted by K(alpha). For the function f (z) = z + c(2)z(2) + c(3)z(3) + ... defined in the unit disc E such that the function f (z) belongs ... 
Strongly lacunary delta ward continuity
(AMER INST PHYSICS, 2015)In this paper, the concepts of a lacunary statistically deltaquasiCauchy sequence and a strongly lacunary deltaquasiCauchy sequence are introduced, and investigated. In this investigation, we proved interesting theorems ... 
Strongly Lacunary deltaquasiCauchy sequences in 2normed spaces
(AMER INST PHYSICS, 2019)A sequence (x(k)) of points in a subset E of a 2normed space X is called strongly lacunary deltaquasiCauchy, or NthetadeltaquasiCauchy if (Delta x(k)) is Nthetaconvergent to 0, that is lim(r >infinity) 1/h(r) ...