TY  - BOOK
AU  - Dupli�i,Stepan
AU  - Vogl,Raimund
ED  - Institute of Physics (Great Britain),
TI  - Innovative quantum computing
T2  - [IOP release $release]
SN  - 9780750352819
AV  - QA76.889 .D875 2023eb
PY  - 2023///]
CY  - Bristol [England] (Temple Circus, Temple Way, Bristol BS1 6HG, UK)
PB  - IOP Publishing
KW  - Quantum computing
KW  - Quantum physics (quantum mechanics & quantum field theory)
KW  - bicssc
KW  - SCIENCE / Physics / Quantum Theory
KW  - bisacsh
N1  - "Version: 20231101"--Title page verso; Includes bibliographical references; 1. Obscure qubits and membership amplitudes -- 1.1. Preliminaries -- 1.2. Membership amplitudes -- 1.3. Transformations of obscure qubits -- 1.4. Kronecker obscure qubits -- 1.5. Obscure-quantum measurement -- 1.6. Kronecker obscure-quantum gates -- 1.7. Double entanglement -- 1.8. Conclusions; 2. Higher braid quantum gates -- 2.1. Yang-Baxter operators -- 2.2. Polyadic braid operators and higher braid equations -- 2.3. Solutions to the ternary braid equations -- 2.4. Invertible and noninvertible quantum gates -- 2.5. Binary braiding quantum gates -- 2.6. Higher braiding quantum gates -- 2.7. Entangling braiding gates; 3. Supersymmetry and quantum computing -- 3.1. Superspaces and supermatrices -- 3.2. Super Hilbert spaces and operators -- 3.3. Qubits and superqubits -- 3.4. Multi-(super)qubit states -- 3.5. Innovations; 4. Duality quantum computing -- 4.1. Duality computing and polyadic operations -- 4.2. Higher duality computing -- 4.3. Duality quantum mode; 5. Measurement-based quantum computing -- 6. Quantum walks -- 6.1. Discrete quantum walks; Quantum computer engineers and scientists; Also available in print
N2  - This book presents new and prospective approaches to quantum computing. It introduces the many possibilities to further develop the mathematical methods of quantum computation and its applications to future functioning and operational quantum computers. In this book, various extensions of the qubit concept, starting from obscure qubits, superqubits and other fundamental generalizations, are considered. New gates, known as higher braiding gates, are introduced. These new gates are implemented as an additional stage of computation for topological quantum computations and unconventional computing when computational complexity is affected by its environment. Other generalizations are considered and explained in a widely accessible and easy-to-understand way. Presented in a book for the first time, these new mathematical methods will increase the efficiency and speed of quantum computing.Part of IPEM-IOP Series in Coherent Sources, Quantum Fundamentals, and Applications
UR  - https://iopscience.iop.org/book/mono/978-0-7503-5281-9
ER  -