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Quantum Computation and Quantum Information
This chapter discusses quantum information theory, public-key cryptography and the RSA cryptosystem, and the proof of Lieb's theorem.
Quantum Computation and Quantum Information (10th Anniversary edition)
Containing a wealth of figures and exercises, this well-known textbook is ideal for courses on the subject, and will interest beginning graduate students and researchers in physics, computer science, mathematics, and electrical engineering.
Demonstrating the viability of universal quantum computation using teleportation and single-qubit operations
It is shown that single quantum bit operations, Bell-basis measurements and certain entangled quantum states such as Greenberger–Horne–Zeilinger (GHZ) states are sufficient to construct a universal quantum computer.
Prescription for experimental determination of the dynamics of a quantum black box
Abstract We give an explicit way to experimentally determine the evolution operators which completely describe the dynamics of a quantum-mechanical black box: an arbitrary open quantum system. We…
Hamiltonian Simulation by Qubitization
The Hamiltonian is presented, where the Hamiltonian of a unit is the cause of error and the time-evolution operator is approximate.
Experimental realization of Shor's quantum factoring algorithm using nuclear magnetic resonance
- L. Vandersypen, M. Steffen, G. Breyta, C. S. Yannoni, M. Sherwood, I. Chuang
- Computer ScienceNature
- 20 December 2001
A simple, parameter-free but predictive model of decoherence effects in the authors' system is presented, which is in principle scalable to systems containing many quantum bits, but such scalability is not implied by the present work.
Quantum Computation and Quantum Information Theory
A dual power and manual hydraulic brake system for a motor vehicle including a fluid pressure operated mechanism for actuating wheel brake shoes or the like, a master cylinder containing a power or…
Optimal Hamiltonian Simulation by Quantum Signal Processing.
It is argued that physical intuition can lead to optimal simulation methods by showing that a focus on simple single-qubit rotations elegantly furnishes an optimal algorithm for Hamiltonian simulation, a universal problem that encapsulates all the power of quantum computation.
Bulk Spin-Resonance Quantum Computation
A new approach to quantum computing is introduced based on the use of multiple-pulse resonance techniques to manipulate the small deviation from equilibrium of the density matrix of a macroscopic ensemble so that it appears to be the density Matrix of a much lower dimensional pure state.