Skip to Main Content (Press Enter)

Logo UNIBG
  • ×
  • Home
  • Degrees
  • Courses
  • People
  • Outputs
  • Organizations
  • Third Mission
  • Projects
  • Expertise & Skills

UNI-FIND
Logo UNIBG

|

UNI-FIND

unibg.it
  • ×
  • Home
  • Degrees
  • Courses
  • People
  • Outputs
  • Organizations
  • Third Mission
  • Projects
  • Expertise & Skills
  1. Outputs

SQR: a simple quantum representation of infrared images

Academic Article
Publication Date:
2014
abstract:
A simple quantum representation (SQR) of infrared images is proposed based on the characteristic that infrared images reflect infrared radiation energy of objects. The proposed SQR model is inspired from the Qubit Lattice representation for color images. Instead of the angle parameter of a qubit to store a color as in Qubit Lattice representation, probability of projection measurement is used to store the radiation energy value of each pixel for the first time in this model. Since the relationship between radiation energy values and probability values can be quantified for the limited radiation energy values, it makes the proposed model more clear. In the process of image preparation, only simple quantum gates are used, and the performance comparison with the latest flexible representation of quantum images reveals that SQR can achieve a quadratic speedup in quantum image preparation. Meanwhile, quantum infrared image operations can be performed conveniently based on SQR, including both the global operations and local operations. This paper provides a basic way to express infrared images in quantum computer.
Iris type:
1.1.01 Articoli/Saggi in rivista - Journal Articles/Essays
List of contributors:
Yuan, Suzhen; Mao, Xia; Xue, Yuli; Chen, Lijiang; Xiong, Qingxu; Compare, Angelo
Authors of the University:
COMPARE Angelo
Handle:
https://aisberg.unibg.it/handle/10446/31052
Published in:
QUANTUM INFORMATION PROCESSING
Journal
  • Overview

Overview

URL

http://link.springer.com/journal/11128
  • Use of cookies

Powered by VIVO | Designed by Cineca | 26.3.5.1