Skip to main content
padlock icon - secure page this page is secure

A New Version of Five-Axis Motion of Spheres with Spacelike Curves in Minkowski Space

Buy Article:

$106.81 + tax (Refund Policy)

In this paper, we investigate efficient parametric approach of determining the motion of the envelope surface by a spacelike curve in E3 1. In this new method the cutteris modeled as a canal surface. Also, cutter surfaces performing 5-axis tool motions are decomposed into a set of characteristic circles. For obtaining these circles a new method two-parameter-family of spheres is introduced. In this concept the center of a moving sphere is a function of two parameters representing the cutter surface and the tool motion. Using the Frenet frame of the given curve, we obtain new Drichlet approach for five-axis canal surface. Finally, we obtain minimality of five axis surfaces by using Drichlet approach.
No Reference information available - sign in for access.
No Citation information available - sign in for access.
No Supplementary Data.
No Article Media
No Metrics


Document Type: Research Article

Publication date: September 1, 2018

More about this publication?
  • Journal of Advanced Physics is an interdisciplinary peer-reviewed journal consolidating research activities in all experimental and theoretical aspects of advanced physics. The journal aims in publishing articles of novel and frontier physics that merit the attention and interest of the whole physics community. JAP publishes review articles, full research articles, short communications of important new scientific and technological findings in all latest research aspects of physics.
  • Editorial Board
  • Information for Authors
  • Subscribe to this Title
  • Ingenta Connect is not responsible for the content or availability of external websites
  • Access Key
  • Free content
  • Partial Free content
  • New content
  • Open access content
  • Partial Open access content
  • Subscribed content
  • Partial Subscribed content
  • Free trial content
Cookie Policy
Cookie Policy
Ingenta Connect website makes use of cookies so as to keep track of data that you have filled in. I am Happy with this Find out more