Logo

An Introduction to Quantum Computing using Cavity QED concepts

Small book cover: An Introduction to Quantum Computing using Cavity QED concepts

An Introduction to Quantum Computing using Cavity QED concepts
by

Publisher: arXiv
Number of pages: 53

Description:
We present a concise but complete conceptual treatment of quantum computing implemented with Cavity Quantum Electrodynamics (CQED). The paper is intended as a brief overview for professionals who are coming over to the field from other areas and who may have not discussed the concepts behind quantum computing during their technical training.

Home page url

Download or read it online for free here:
Download link
(260KB, PDF)

Similar books

Book cover: The Temple of Quantum ComputingThe Temple of Quantum Computing
by
A quantum computing tutorial for everyone, including those who have no background in physics. In quantum computers we exploit quantum effects to compute in ways that are faster or more efficient than, or even impossible, on conventional computers.
(8114 views)
Book cover: The Functional Analysis of Quantum Information TheoryThe Functional Analysis of Quantum Information Theory
by - arXiv
This book is a compilation of notes from a two-week international workshop on the 'Functional Analysis of Quantum Information Theory'. Contents: Operator Spaces; Entanglement in Bipartite Quantum States; Operator Systems; Quantum Information Theory.
(2307 views)
Book cover: Quantum Hamiltonian ComplexityQuantum Hamiltonian Complexity
by - arXiv
We survey the growing field of Quantum Hamiltonian Complexity. Our aim is to provide a computer science-oriented introduction to the subject in order to help bridge the language barrier between computer scientists and physicists in the field.
(1474 views)
Book cover: Introduction to Coherent States and Quantum Information TheoryIntroduction to Coherent States and Quantum Information Theory
by - arXiv
The purpose of this paper is to introduce several basic theorems of coherent states and generalized coherent states based on Lie algebras su(2) and su(1,1), and to give some applications of them to quantum information theory for graduate students.
(4084 views)