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Is spacetime a quantum error-correcting code?
Is spacetime a quantum error-correcting code?

... MERA tensor networks, which therefore also have entropy bounded above by the logarithm of the size of A (Swingle). In holographic codes, the Ryu-Takayanagi is exact in certain cases. ...
Quantum Error Correction - Quantum Theory Group at CMU
Quantum Error Correction - Quantum Theory Group at CMU

Braunstein
Braunstein

A blueprint for building a quantum computer
A blueprint for building a quantum computer

... the architecture used can make the difference between an interesting proofof-concept device and an immediate threat to all RSA encryption. In developing a quantum computer architecture we have much to learn from classical computer architecture, but with a few important caveats. Foremost among these ...
Quantum computing implementations with neutral
Quantum computing implementations with neutral

IBM Josephson junction qubit
IBM Josephson junction qubit

... --Write circuit equations of motion: these are equations of classical mechanics --Technical challenge: it is a classical mechanics with constraints; must find the “unconstrained” set of circuit variables --find a Hamiltonian/Lagrangian from which these classical equations of motion arise --then, qua ...
Seminar Report
Seminar Report

... the total number of bits needed to specify the input to the problem, for example, the number of bits needed to encode the number we want to factorize. If the best algorithm we know for a particular problem has the execution time (viewed as a function of the size of the input) bounded by a polynomial ...
pdf
pdf

Reversible Computing - UF CISE
Reversible Computing - UF CISE

Implementation of a combined charge-phase quantum bit - ENS-phys
Implementation of a combined charge-phase quantum bit - ENS-phys

ENTROPY AND ART: THE VIEW BEYOND ARNHEIM Contents 1
ENTROPY AND ART: THE VIEW BEYOND ARNHEIM Contents 1

Random numbers, coin tossing
Random numbers, coin tossing

PDF only
PDF only

... Quantum computing becomes viable when a quantum state can be preserved from environmentally-induced error. If quantum bits (qubits) are sufficiently reliable, errors are sparse and quantum error correction (QEC)1–6 is capable of identifying and correcting them. Adding more qubits improves the preser ...
Quantum Error Correction
Quantum Error Correction

... Let us examine more closely the error syndrome for the classical repetition code. A correctly-encoded state 000 or 111 has the property that the first two bits have even parity (an even number of 1’s), and similarly for the 2nd and 3rd bits. A state with an error on one of the first two bits has odd ...
Linear Optical Quantum Computing in a Single Spatial Mode
Linear Optical Quantum Computing in a Single Spatial Mode

Full text in PDF form
Full text in PDF form

Entropy and Quantum Gravity arXiv:1504.00882v2 [gr
Entropy and Quantum Gravity arXiv:1504.00882v2 [gr

... and meaningful mathematical question. As for what those microscopic laws of physics are, we don’t need to say in detail to see how the proposal might work. All we need to assume is that there is an approximate quantum gravity theory valid for energies well below the Planck energy and that this can ...
Lecture 18 — October 26, 2015 1 Overview 2 Quantum Entropy
Lecture 18 — October 26, 2015 1 Overview 2 Quantum Entropy

Chapter 5 Quantum Information Theory
Chapter 5 Quantum Information Theory

Why Physicists are still Important.
Why Physicists are still Important.

Computing with Highly Mixed States
Computing with Highly Mixed States

Quantum Computation - University of Denver
Quantum Computation - University of Denver

draft
draft

Full-Text PDF
Full-Text PDF

Shannon Information Entropy in Position Space for Two
Shannon Information Entropy in Position Space for Two

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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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