Diamond Osculating Planes of Curves on Time Scales

Journal Title: Scholars Journal of Physics, Mathematics and Statistics - Year 2015, Vol 2, Issue 1

Abstract

In this paper, we present normal, binormal, and osculating plane of diamond regular curves on time scales. We also study their equations analytically.

Authors and Affiliations

Omer Akguller, Sibel Paşali Atmaca

Keywords

Related Articles

On The Binary Quadratic Diophantine Equation x2-4xy+y2+14x=0

The binary quadratic equation represents a hyperbola. In this paper we obtain a sequence of its integral solutions and present a few interesting relations among them.

Comparison of criteria for the selection of discriminating variables: Application in Credit-Scoring

Banks want to reduce the credential risk by applying rules in order to classify the new loan seekers into “good customers” and “bad customers”. Searching past data is the best solution to build a statistics strategy to s...

Homogeneous Bi-Quadratic Equation with Four Unknowns

We obtain infinitely many non-zero integer quadruples satisfying the the Biquadratic equation with four unknowns. Various interesting properties among the values of x, y, z and w are presented.

Comparative Study on Attitude towards Statistics for Business Undergraduates

The purpose of this study is to compare the attitudes towards statistics for business course for undergraduate students. Data were collected from 250 students for pretest study while 255 students from the posttest who we...

Algorithm for Fuzzy Maximum Flow Probdlemin Hyper-Network Setting (II)

Maximum flow problem on hypergraphs (hyper-networks) is an extension of maximum flowproblem on normal graphs. In this report, we discuss a generalized fuzzy version of maximumflow problem in hyper-networks setting, and a...

Download PDF file
  • EP ID EP384329
  • DOI -
  • Views 62
  • Downloads 0

How To Cite

Omer Akguller, Sibel Paşali Atmaca (2015). Diamond Osculating Planes of Curves on Time Scales. Scholars Journal of Physics, Mathematics and Statistics, 2(1), 57-60. https://europub.co.uk/articles/-A-384329