Paper
12 May 2006 The quantum computer condition: requirements for viable computation
Gerald Gilbert, Michael Hamrick, F. Javier Thayer, Yaakov S. Weinstein
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Abstract
In this paper we review the content of the Quantum Computer Condition, which is a rigorously specified criterion that provides a set of mathematical constraints that must be satisfied by a physical system if we intend to use that system as a quantum computing machine, and we discuss an important consequence of it known as the Quantum Computing No-Go Theorem, which establishes a bound for decoherence and dissipation beyond which quantum computation is not possible. In connection with this theorem, we explicitly calculate a universal critical damping value for fault-tolerant quantum computation. We also discuss a relevant class of time-dependent generalizations of the Lindblad equation.
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Gerald Gilbert, Michael Hamrick, F. Javier Thayer, and Yaakov S. Weinstein "The quantum computer condition: requirements for viable computation", Proc. SPIE 6244, Quantum Information and Computation IV, 624410 (12 May 2006); https://doi.org/10.1117/12.666049
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KEYWORDS
Quantum computing

Computing systems

Oscillators

Space operations

Matrices

Analytical research

Computer programming

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