Topology-Aware Block Coordinate Descent for Qubit Frequency Allocation of Superconducting Quantum Processors
Zheng Zhao, Weifeng Zhuang, Yanwu Gu, Peng Qian, Xiao Xiao, and Dong E. Liu

TL;DR
This paper introduces a topology-aware block coordinate descent method for qubit frequency allocation in superconducting quantum processors, improving calibration efficiency while maintaining optimization quality.
Contribution
It formalizes the Snake optimizer as BCD, models order selection as SD-TSP, and develops a scalable, noise-robust calibration workflow with superior runtime performance.
Findings
Achieves linear complexity in qubit count per epoch.
Attains the same optimization accuracy with lower runtime.
Robust to noisy measurements and crosstalk mismatches.
Abstract
Pre-execution calibration is a major bottleneck for operating superconducting quantum processors, and qubit frequency allocation is especially challenging due to crosstalk-coupled objectives. We establish that the widely-used Snake optimizer is mathematically equivalent to Block Coordinate Descent (BCD), providing a rigorous theoretical foundation for this strategy for qubit frequency allocation. Building on this formalization, we present a topology-aware block ordering obtained by casting order selection as a Sequence-Dependent Traveling Salesman Problem (SD-TSP) and solving it efficiently with a nearest-neighbor heuristic. The SD-TSP cost reflects how a given block choice expands the reduced-circuit footprint required to evaluate the block-local objective, enabling orders that minimize per-epoch evaluation time. Under local crosstalk/bounded-degree assumptions, the method achieves…
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Taxonomy
TopicsQuantum Computing Algorithms and Architecture · Quantum Information and Cryptography · Parallel Computing and Optimization Techniques
