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Depending on the specifics of the quantum code, one qubit might be coupled to several other qubits in its neighborood.
In this work, we have used the state-of-the-art quantum code CASTEP for all computations.
Our analysis is valid for any quantum code and we show that this set of optimization problems are identical to well-known binary linear programs.
The input can also be edited by hand in the dialog before the file is saved and submitted to the quantum code.
We take transmon qubits and transmission line resonators as promising candidates for qubits and couplers; we use them as basic building elements of a quantum code.
In Section 2.1 we present the physical model under consideration for a generic quantum code as well as the formalization of the optimization problem.
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Mr. Jennewein and his collaborators built a system that generated quantum codes very quickly and used them to encrypt the binary string of zeroes and ones representing a digital color picture.
Among the most promising quantum computing platforms, one finds so called topological quantum codes [1].
In this work we have developed a methodology to find optimal architectures for quantum codes.
We then propose a simple framework to determine the optimal experimental layout to realize quantum codes.
This feature will be extended to other quantum codes in future versions of Avogadro.
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