PROJECT TITLE :

A Simple Approach for Boundary Improvement of Euler Diagrams

ABSTRACT:

General strategies for drawing Euler diagrams tend to generate irregular polygons. Nonetheless, empirical proof indicates that smoother contours build these diagrams easier to browse. During this paper, we have a tendency to gift a easy method to sleek the boundaries of any Euler diagram drawing. When refining the diagram, the method must guarantee that set elements remain inside their applicable boundaries which no region is removed or created in the diagram. Our approach uses a force system that improves the diagram whereas at the identical time guaranteeing its topological structure will not modification. We tend to demonstrate the effectiveness of the approach through case studies and quantitative evaluations.