So far, I have created many quantum apps and several quantum circuit simulators. Recently, I have completed the mobile quantum circuit simulator V2 for n-Qubit! I would like to provide an overview of it again. Please refer to here and here for details.
The app URL has changed, please contact me if you need it.
🔴Check out the introductory video for this simulator here!
🔴 Features of the n-Qubit mobile quantum circuit simulator
- It runs on a mobile phone alone. No external simulators are used, so no internet is required.
- There is no limit to the number of quantum bits n used. (However, in reality, it is naturally limited by the mobile phone's resources.)
- Quantum gate descriptions are given in text, but I have put a lot of effort into making the output format easy to understand.
- When describing quantum circuits, you can refer to eight built-in quantum circuit examples with hand-drawn circuit diagrams.
- It is believed that about 80 to 90 percent of the examples shown in related books at the beginner to intermediate level can be run with this simulator.
🔴 Ten built-in quantum circuit examples
The ten examples above show what kind of quantum circuits can be simulated, so please use them as a reference when configuring your own quantum circuits.
- [Bell] Bell circuit that gives 2-qubit quantum entanglement
- [GHZ] GHZ circuit that gives 3-qubit quantum entanglement
- [QFT] Phase waves are generated by 3-qubit QFT (quantum Fourier transform).
- [Modulo] Calculation of "7k mod 15" using 4-qubit. Uses a swap gate.
- [Crover] Grover's search algorithm using 2-qubit. Consists of phase inversion of the target basis and amplification of its probability amplitude.
- [Bit-flip1] Bit-flip errors using 5-qubit (3-qubit for input, 2-qubit for control) are determined by measuring the control 2-qubit, and a new error correction gate is added and executed depending on the measurement result.
- [Bit-flip2] Same settings as Bit-flip1, but Bit-flip errors are automatically corrected without measuring the quantum bits along the way.
- [Phase Est] Quantum phase estimation using 6-qubit (1-qubit for problem setting, 5-qubit for answer). Quantum phase kickback in the first stage, IQFT (inverse quantum Fourier transform) in the second stage. A unique notation is used to reduce the amount of circuit description required in the first stage.
- [Stern-Gerlach] Using 1-qubit, we mimic the famous Stern-Gerlach experiment in quantum computing.
- [Mermin-Peres Magic] Magic using entangled 4 qubits (pseudo-telepathy). Alice sets the value in the third row and Bob sets the value in the third column.
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