|
|
|||
|
||||
OverviewPublisher's Note: Products purchased from Third Party sellers are not guaranteed by the publisher for quality, authenticity, or access to any online entitlements included with the product. A self-contained, reader-friendly introduction to the principles and applications of quantum computing Especially valuable to those without a prior knowledge of quantum mechanics, this electrical engineering text presents the concepts and workings of quantum information processing systems in a clear, straightforward, and practical manner. The book is written in a style that helps readers who are not familiar with non-classical information processing more easily grasp the essential concepts; only prior exposure to classical physics, basic digital design, and introductory linear algebra is assumed. Quantum Computing: A Beginner’s Introduction presents each topic in a tutorial style with examples, illustrations, and diagrams to clarify the material. Written by an experienced electrical engineering educator and author, this is a self-contained resource, with all the necessary pre-requisite material included within the text. Coverage includes: • Complex Numbers, Vector Space, and Dirac Notation • Basics of Quantum Mechanics • Matrices and Operators • Boolean Algebra, Logic Gates and Quantum Information Processing • Quantum Gates and Circuit • Tensor Products, Superposition and Quantum Entanglement • Teleportation and Superdense Coding • Quantum Error Correction • Quantum Algorithms • Quantum Cryptography Full Product DetailsAuthor: Parag LalaPublisher: McGraw-Hill Education Imprint: McGraw-Hill Education Dimensions: Width: 15.20cm , Height: 0.80cm , Length: 22.90cm Weight: 0.211kg ISBN: 9781260123111ISBN 10: 1260123111 Pages: 176 Publication Date: 28 February 2019 Audience: College/higher education , Tertiary & Higher Education Format: Paperback Publisher's Status: Active Availability: Available To Order We have confirmation that this item is in stock with the supplier. It will be ordered in for you and dispatched immediately. Table of ContentsPreface 1 Complex Numbers, Vector Space, and Dirac Notation 1.1 Complex Numbers 1.2 Complex Conjugation 1.3 Vector Space 1.4 Basis Set 1.5 Dirac Notation 1.5.1 Ket 1.5.2 Bra 1.6 Inner Product 1.7 Linearly Dependent and Independent Vectors 1.8 Dual Vector Space 1.9 Computational Basis 1.10 Outer Product References 2 Basics of Quantum Mechanics 2.1 Limitations of Classical Physics 2.1.1 Blackbody Radiation 2.1.2 Planck’s Constant 2.2 Photoelectric Effect 2.3 Classical Electromagnetic Theory 2.4 Rutherford’s Model of the Atom 2.5 Bohr’s Model of Atoms 2.6 Particle and Wave Nature of Light 2.7 Wave Function 2.8 Postulates of Quantum Mechanics References 3 Matrices and Operators 3.1 Matrices 3.2 Square Matrices 3.3 Diagonal (or Triangular) Matrix 3.4 Operators 3.4.1 Rules for Operators 3.5 Linear Operator 3.6 Commutator 3.7 Matrix Representation of a Linear Operator 3.8 Symmetric Matrix 3.9 Transpose Operation 3.10 Orthogonal Matrices 3.11 Identity Operator 3.12 Adjoint Operator 3.13 Hermitian Operator 3.14 Unitary Operators 3.14.1 Properties of Unitary Operators 3.15 Projection Operator References 4 Boolean Algebra, Logic Gates, and Quantum Information Processing 4.1 Boolean Algebra 4.2 Classical Circuit Computation Model 4.3 Universal Logic Gates 4.4 Quantum Computation 4.5 The Quantum Bit and Its Representations 4.6 Superposition in Quantum Systems 4.7 Quantum Register References 5 Quantum Gates and Circuits 5.1 X Gate 5.2 Y Gate 5.3 Z Gate 5.4 (Square Root of NOT) Gate 5.5 Hadamard Gate 5.6 Phase Gate 5.7 T Gate 5.8 Reversible Logic 5.9 CNOT Gate 5.10 Controlled-U Gate 5.11 Reversible Gates 5.11.1 Fredkin Gate (Controlled Swap Gate) 5.11.2 Toffoli Gate (Controlled-Controlled-NOT) 5.11.3 Peres Gate References 6 Tensor Products, Superposition, and Quantum Entanglement 6.1 Tensor Products 6.2 Multi-Qubit Systems 6.3 Superposition 6.4 Entanglement 6.5 Decoherence References 7 Teleportation and Superdense Coding 7.1 Quantum Teleportation 7.2 No-Cloning Theorem 7.3 Superdense Coding References 8 Quantum Error Correction 8.1 Classical Error-Correcting Codes 8.2 Quantum Error-Correcting Codes 8.3 Shor’s 3-Qubit Bit-Flop Code 8.4 Error Correction 8.4.1 Bit-Flip Error Correction 8.4.2 Phase Error Correction 8.5 Shor’s 9 Qubit Code References 9 Quantum Algorithms 9.1 Deutsch’s Algorithm 9.2 Deutsch–Jozsa Algorithm 9.3 Grover’s Search Algorithm 9.3.1 Details of Grover’s Algorithm 9.4 Shor’s Factoring Algorithm References 10 Quantum Cryptography 10.1 Principles of Information Security 10.2 One-Time Pad 10.3 Public Key Cryptography 10.4 RSA Coding Scheme 10.5 Quantum Cryptography 10.6 Quantum Key Distribution 10.7 BB84 10.8 Ekart 91 References IndexReviewsAuthor InformationParag K. Lala, is an electrical engineering professor at Texas A&M University - Texarkana and is the author or co-author of seven books and more than 145 technical papers. His current research interests are in quantum computing and cryptography, hardware-based DNA sequence matching, and biologically-inspired design of programmable digital systems. He is a Life Fellow of the IEEE. Tab Content 6Author Website:Countries AvailableAll regions |
||||