Deterministic entangling gates with nonlinear quantum
Phys Rev Lett 126 140501 2021 Heralded Nondestructive
In computer science the controlled NOT gate also C NOT or CNOT controlled X gate controlled bit flip gate Feynman gate or controlled Pauli X is a quantum logic gate that is an essential component in the construction of a gate based quantum computer
To build universal quantum computers an essential step is to realize the so called controlled NOT CNOT gate Quantum photonic integrated circuits are well recognized as an attractive technology offering great promise for achieving large scale quantum information processing due to the potential for high fidelity high efficiency and compact
Cyber Notary CNOT
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Here the authors propose three schemes for decomposing n control NOT gates into single qubit and CNOT gates which have polylog overhead as opposed to current linear schemes
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Our results provide a theoretical roadmap to show how to achieve cnot fidelities as high as 99 98 by optimizing both the local magnetic environment and the operating parameters of multidonor dot qubits
When constructing the matrices for the two CNOT based on the target and control qubit I can use reasoning If q0 0 everything simply passes through resulting in an Identity matrix style 1 0 0 1 in the top left If q0 1 we need to let q0 pass and swap q1 resulting in a Pauli X 0 1 1 0 in the bottom right
We report on the first experimental realization of the controlled not cnot quantum gate and entanglement for two individual atoms of different isotopes and demonstrate a negligible cross talk between two atom qubits
Universal quantum computation QC can be realized by combining arbitrary single qubit rotations with two qubit entangling gates such as the controlled NOT CNOT quantum gate
Ever wondered what is so special about applying the Hadamard gate and the CNOT gate together in a quantum circuit Well obviously it is used extensively to produce entangled qubits But how does this actually happen And more importantly how was this discovered
Polylogarithmic depth controlled NOT gates without ancilla
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Controlled NOT gate Wikipedia
Hadamard CNOT From First Principles
The most important multi qubit gate is the controlled NOT CNOT gate The CNOT is used to entangle two qubits together and is essential in quantum computing algorithms The CNOT takes in two qubits a control qubit and a target qubit and outputs two qubits
Entanglement SpringerLink
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The number of elementary gates to construct 4 qubit Toffoli gate C 3 X in the top circuits is 106 which consists of 36 CNOT gates and 70 single qubit gates The bottom of Fig 2 shows that the reduced gate has 11 elements which are equivalent to 16 CNOT gates and 29 single qubit gates This is an almost 60 reduction of the number of
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An elegant way to implement the SWAP operation for qubits is the CNOT circuit shown in Fig 1 The CNOT or CX gate is a controlled NOT operation It has a control qubit represented as a black dot and a target qubit represented with the XOR symbol oplus
Supercompact Photonic Quantum Logic Gate on a Silicon Chip
How to construct matrix of regular and flipped 2 qubit CNOT
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Phys Rev Lett 119 160502 2017 Entangling Two
A SWAP gate for qudits Quantum Information Processing
Here by using an on demand single photon source based on a semiconductor quantum dot embedded in a micropillar cavity we demonstrate a heralded controlled NOT CNOT operation between two single photons for the first time To characterize the performance of the CNOT gate we estimate its average quantum gate fidelity of 87 8 1 2
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Quantum circuit optimization using quantum Karnaugh map PMC
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Phys Rev Applied 19 024068 2023 High Fidelity CNOT
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