Core Concepts
Computing maximum-width rainbow-bisecting empty annulus efficiently.
Abstract
The content discusses the computation of maximum-width rainbow-bisecting empty annulus for different shapes like square, rectangle, and circle. It addresses various configurations and algorithms to solve the problem efficiently.
Abstract
Study on computing maximum-width rainbow-bisecting empty annulus.
Problem involves axis-parallel square, rectangle, and circular shapes.
Introduction
Focus on facility location with hazardous facilities.
Various problems studied in literature related to empty annulus.
Data Extraction
"We compute a maximum-width rainbow-bisecting empty axis-parallel square, axis-parallel rectangular and circular annulus in O(n3) time using O(n) space, in O(k2n2 log n) time using O(n log n) space and in O(n3) time using O(n2) space respectively."
Quotations
"A maximum-width RBRA with uniform width can be either top-anchored, bottom-anchored, left-anchored or right-anchored."
Further Questions
How does the computation of rainbow-bisecting annulus impact real-world applications?
What are the potential limitations of the algorithms proposed in the content?
How can the concept of rainbow-bisecting annulus be applied in other fields beyond computer science?
Stats
"We compute a maximum-width rainbow-bisecting empty axis-parallel square, axis-parallel rectangular and circular annulus in O(n3) time using O(n) space, in O(k2n2 log n) time using O(n log n) space and in O(n3) time using O(n2) space respectively."
Quotes
"A maximum-width RBRA with uniform width can be either top-anchored, bottom-anchored, left-anchored or right-anchored."