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Quantum error correction
Quantum error correction

... only in two states, qubits can exist in coherent superposition of states |0i and |1i [3]. An arbitrary state of a qubit can be expressed as |φi = α |0i + β |1i . ...
Entanglement for Pedestrians
Entanglement for Pedestrians

... work as finished as possible, to cover all the tracks, to not worry about the blind alleys or to describe how you had the wrong idea first, and so on.” ...
Mechanical Proof of the Second Law of Thermodynamics Based on
Mechanical Proof of the Second Law of Thermodynamics Based on

... probability p(E)Ω(E)dE. The symbol Ω(E) denotes the “density of states” at energy E. Ω(E) is also named surface integral (Campisi, 2005) or structure function (Khinchin, 1949). For example, if we first place the system in thermal contact with a heat bath at temperature T , and then we remove the con ...
Quantum Information Processing through Nuclear Magnetic
Quantum Information Processing through Nuclear Magnetic

... states are those ones which can be written as ρ = ρA ⊗ ρB , and weakly separable those ones for which ρ = ∑i pi ρA,i ⊗ ρB,i where pi are probabilities for the occurrence of the product state “i”. Density matrices which cannot be written in either form are said to be entangled. It is not a simple mat ...
Technical Roadmap for Fault-Tolerant Quantum Computing
Technical Roadmap for Fault-Tolerant Quantum Computing

... classical counterpart. In classical computing, a state of n bits can be described using n numbers (zero or ones), while a state of n qubits can only be described using 2n-1 complex numbers, i.e. exponentially more information. This means that an exponential number of classical bits would be needed t ...
Generalized Entropies
Generalized Entropies

Building and bounding quantum Bernoulli factories
Building and bounding quantum Bernoulli factories

Entanglement Entropy at Infinite-Randomness Fixed Points in Higher Dimensions Yu-Cheng Lin,
Entanglement Entropy at Infinite-Randomness Fixed Points in Higher Dimensions Yu-Cheng Lin,

ppt - University of New Mexico
ppt - University of New Mexico

Schumacher Compression
Schumacher Compression

Quantum information theory: Results and open
Quantum information theory: Results and open

Introduction to Quantum Computation
Introduction to Quantum Computation

BLIND QUANTUM COMPUTATION 1. Introduction and Background
BLIND QUANTUM COMPUTATION 1. Introduction and Background

Compiler Management of Communication and Parallelism for
Compiler Management of Communication and Parallelism for

pdf
pdf

... At a physical level, communication in the Multi-SIMD architecture is assumed to be achieved through quantum teleportation (QT), a phenomenon that makes transmission of exact qubit states possible. QT requires a pre-distribution of entangled Einstein-PodolskyRosen (EPR) pairs of qubits between the re ...
quantum computing for computer scientists
quantum computing for computer scientists

High-fidelity readout of trapped
High-fidelity readout of trapped

Experimental one-way quantum computing
Experimental one-way quantum computing

Quantum algorithms - People @ EECS at UC Berkeley
Quantum algorithms - People @ EECS at UC Berkeley

Full text in PDF form
Full text in PDF form

3 Ion Trap Implementations
3 Ion Trap Implementations

... If a string of trapped ions should be used for quantum computaion it is required to cool ions down to the ground state of their normal modes. (More recent proposal have weakened this requirement, but cooling is yet desirable). With laser cooling (Nobel prize for Chu, Cohen-Tannoudji, Phillips) tempe ...
Exploring Quantum Physics with Superconducting Circuits
Exploring Quantum Physics with Superconducting Circuits

... How to Operate Circuits in the Quantum Regime? control circuit ...
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computing
computing

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Algorithmic cooling

Algorithmic cooling is a phenomenon in quantum computation in which the processing of certain types of computation results in negative entropy and thus a cooling effect.The phenomenon is a result of the connection between thermodynamics and information theory. In so far as information is encoded in physical systems it is subject to the laws of thermodynamics.Certain processes within computation require a change in entropy within the computing system. As data must be stored as some kind of ordered structure (like a localized charge in a capacitor) so the erasure of data by destroying this order must involve an increase in disorder, or entropy. This means that the erasure of data releases heat. This is Landauer's principle.Reversible computing or Adiabatic computing is a theoretical type of computing in which data is never erased, it just changes state or is marked to be ignored. In theory such a system would be able to ""hide"" data without releasing heat.In the case of quantum entangled data, or qubits, it is possible for a computation to result in negative entropy, actually transferring heat out of the computational system, and so cooling it.
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