Covering both theory and progressive experiments, Quantum Computing: From Linear Algebra to Physical Realizations explains how and why superposition and entanglement provide the enormous computational power in quantum computing. This self-contained, classroom-tested book is divided into two sections, with the first devoted to the theoretical aspect

part |2 pages

I From Linear Algebra to Quantum Computing

chapter 1|26 pages

Basics of Vectors and Matrices

chapter 2|22 pages

Framework of Quantum Mechanics

chapter 3|14 pages

Qubits and Quantum Key Distribution

chapter 5|10 pages

Simple Quantum Algorithms

chapter 6|16 pages

Quantum Integral Transforms

chapter 7|12 pages

Grover’s Search Algorithm

chapter 8|36 pages

Shor’s Factorization Algorithm

chapter 9|22 pages


chapter 10|36 pages

Quantum Error Correcting Codes

part |2 pages

II Physical Realizations of Quantum Computing

chapter 11|8 pages

DiVincenzo Criteria

chapter 12|44 pages

NMR Quantum Computer

chapter 13|26 pages

Trapped Ions

chapter 14|18 pages

Quantum Computing with Neutral Atoms

chapter 15|48 pages

Josephson Junction Qubits

chapter 16|22 pages

Quantum Computing with Quantum Dots

chapter |18 pages

A Solutions to Selected Exercises