On Statistically Convergent and Statistically Cauchy Sequences in Non-Archimedean fields
Journal Title: JOURNAL OF ADVANCES IN MATHEMATICS - Year 2014, Vol 6, Issue 3
Abstract
In this paper, denotes a complete, non-trivially valued non-archimedean field. In the present paper, statistical convergence of sequences and statistically Cauchy sequences are defined and a few theorems on statistically convergent sequences are proved in such fields
Authors and Affiliations
Suja Krishnamurthy, Srinivasan Vaithinathasamy
Method for Optimizing the Dual of Linear Fuzzy Programming Problems
This article’s goal is to support the existence of the dual in a Linear Fuzzy Real environment and focus on its application to Linear fuzzy program problems. This concept will apply to linear fuzzy programming problems...
BAYESIAN TWO-SAMPLE PREDICTION OF THE GENERALIZED PARETO DISTRIBUTION WITH FIXED AND RANDOM SAMPLE SIZES BASED ON GENERALIZED ORDER STATISTICS
Bayesian predictive intervals for future observations from a future sample from the generalized Pareto distribution (GPD) based on generalized order statistics (GOS) are obtained when the shape parameter is unknown. We...
On the Lyapunov function for the rotating Benard problem
In this paper we study the nonlinear Lyapunov stability of the conduction-diusion solution in a layer of a rotating Newtonian uid, heated and salted from below.If we reformulate the nonlinear stability problem, projectin...
Distance Ratio Metric on the Unit Disk
We prove Lipschitz continuity of arbitrary analytic mapping f : D --> D regarding the distance ratio metric with the Lipschitz constant C = 2. This represents a generalization for the unit disk domain of Gehring - Pal...
Continued Fraction Solution of the GeneralizedBarker Equation of Parabolic Orbital Motion
In this present paper, simple and accurate algorithm was established for the solution ofgeneralized Barker's equation of parabolic orbital motion.The algorithm based on the continued fractionexpansion theory. Numerical a...