What is the hardware for quantum gates?

In summary, the conversation discusses the theory of quantum gates and the desire to gain a better understanding of how these gates are implemented in practice. The conversation mentions the use of matrices, linear operators, and various hardware components such as transistors, semiconductors, crystals, and variable magnetic fields to implement gates. The gate itself is an abstract mathematical concept and can be implemented using different control knobs such as microwave fields, laser light, and electric fields. The simplest example of a gate is a single pulse, which can be used in spin-based and superconductor based qubits. The conversation also mentions the use of linear optics and provides a resource for further reading on the topic.
  • #1
nomadreid
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I have lots of materials on the theory of quantum gates in terms of matrices, linear operators, and so forth. However, I would like to gain a basic understanding of how these matrices are achieved in practice. The difference is between knowing that a transistor acts as a switching or amplifying device, and knowing that this is achieved by making a PNP or NPN semiconductor sandwich etc. Web sites which explain it in non-specialist terms (I view hardware as a sort of necessary evil for the theory to be applicable) are welcome, as long as they do not send me to a site that requires paid access. All that I have been able to glean from the Internet is that crystals are often used. I don't need too much detail, but more detail than that... Thanks in advance.
 
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  • #3
Only some rather vague statements about using variable magnetic fields, but nothing specific.
 
  • #4
A "gate" is an abstract mathematical concept. How you actually implement the operation described by a sequence of gates depends entirely on what type of hardware you use.
The "gate" itself is very rarely a physical "thing" but rather a sequence of changes of a some set of parameters.That is, typically, you end up using a few different "control knobs" to implement a gate (microwave fields, laser light, magnetic or electric fields etc) , by adjusting these as a function of timeyou can implement a gate.

The simplest example of a gate would be a single pulse of some sort. For both spin-based and superconductor based qubits this will be a microwave pulse with a specific frequency, amplitude and length.

Note that all manipulation used in NMR/MRI would in the language of QC be described as "gate operations".
 
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  • #5
Hi, nomadreid

The linear optic can be used to develop quantum gate. For example, http://copilot.caltech.edu/documents/278-weihs_zeillinger_photon_statistics_at_beamsplitters_qip.pdf can be used for Hadamard transformation.

/Patrick
 
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1. What is a quantum gate?

A quantum gate is a physical device used in quantum computing to manipulate the state of quantum bits, or qubits. It is the equivalent of a classical logic gate in traditional computing, but operates on the principles of quantum mechanics.

2. What is the hardware used for quantum gates?

The hardware for quantum gates consists of various technologies, including superconducting circuits, trapped ions, and photonic systems. These technologies are used to create and manipulate qubits, which are then used to implement quantum gates.

3. How do quantum gates work?

Quantum gates work by utilizing the principles of quantum mechanics to manipulate the state of qubits. This is achieved through the application of quantum operations, such as rotations and entanglement, to the qubits.

4. What are the different types of quantum gates?

There are several types of quantum gates, including single-qubit gates, which act on a single qubit, and multi-qubit gates, which act on multiple qubits simultaneously. Some common types of quantum gates include the Hadamard gate, CNOT gate, and Toffoli gate.

5. Why is the hardware for quantum gates important?

The hardware for quantum gates is essential for the development and advancement of quantum computing. It allows for the creation and manipulation of qubits, which are necessary for performing complex quantum algorithms and solving problems that are intractable for classical computers.

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