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Kruka [31]
2 years ago
9

Effect of Correlated Decay on Fault-Tolerant Quantum Computation

SAT
1 answer:
ArbitrLikvidat [17]2 years ago
8 0

The Effect of Correlated Decay on Fault-Tolerant Quantum Computation is known to be correlation delay are:

  • In the study, correlated decay makes each qubit in a computer to decohere in a very short amount of time
  • There is full eigenvalue spectrum of the transmission or the exchange Hamiltonian that lead to correlated decay.

<h3>What is the study about?</h3>

The study examine noise made in the circuit model of quantum computers if the qubits are added to a bosonic bath and the study also looks at the the failure that may take place in scalability of quantum computation.

Other result was The rate of spread of the eigenvalue distribution was said to have increase faster with N when liken to the spectrum of the undisturbed system Hamiltonian.

Hence, The Effect of Correlated Decay on Fault-Tolerant Quantum Computation is known to be correlation delay are:

  • In the study, correlated decay makes each qubit in a computer to decohere in a very short amount of time
  • There is full eigenvalue spectrum of the transmission or the exchange Hamiltonian that lead to correlated decay.

Learn more about correlation from

brainly.com/question/13403823

#SPJ1

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Based the density function of the observed outcome, the probability P(x\leq \frac{1}{3} ) is equal to 0.1388.

<h3>What is a density function?</h3>

A density function can be defined as a type of function which is used to represent the density of a continuous random variable that lies within a specific range.

Given the following density function:

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Next, we would calculate P(x\leq \frac{1}{3} );

P(x\leq \frac{1}{3} )=\int\limits^\frac{1}{3} _0 {f(x)} \, dx \\\\P(x\leq \frac{1}{3} )=2 \int\limits^\frac{1}{3} _0 {(1-x)} \, dx \\\\P(x\leq \frac{1}{3} )=2|x-\frac{x^2}{2} |\limits^\frac{1}{3} _0\\\\P(x\leq \frac{1}{3} )=2[\frac{1}{3} -\frac{1}{2} (\frac{1}{3})^2]\\\\P(x\leq \frac{1}{3} )=2[\frac{1}{3} -\frac{1}{18}]\\\\P(x\leq \frac{1}{3} )=0.1388

Read more on probability here: brainly.com/question/25870256

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The speech can be considered related to equity because it is about all students, but the topic it talks about is not a very important problem in relation to inclusion and equity. However, all the other options are related.

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Check more information here brainly.com/question/23822990?referrer=searchResults

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