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Family-Aware Residual Architecture for Predicting Quantum Circuit Simulation Performance

arXiv
Authors: Honjar Xing, Yehong Jiang, Xianbang Wang, Zehua Wang, Zhicheng Jiang

Year

2026

Paper ID

68838

Status

Preprint

Abstract Read

~2 min

Abstract Words

212

Citations

0

Abstract

Approximate tensor-network simulators enable classical simulation of quantum circuits beyond the reach of exact methods, but selecting optimal approximation parameters - such as bond dimension thresholds - remains a costly trial-and-error process. We present a family-aware neural architecture that predicts both the minimum approximation threshold required to achieve target fidelity and the expected wall-clock runtime for quantum circuit simulation, given only the circuit's OpenQASM description and execution context. Our key insight is that quantum circuits from different algorithmic families (e.g., QFT, Grover, VQE) exhibit fundamentally distinct simulation cost profiles due to their differing entanglement structures. We employ family-conditioned residual corrections - additive, family-specific adjustments atop a shared backbone, drawing on established conditional computation techniques - enabling the model to capture both universal circuit properties and algorithmic nuances. The architecture incorporates a pretrained family classifier (97.5% accuracy) and domain-informed algorithm fingerprint features derived from gate-composition heuristics. Evaluated on circuits spanning 7--130 qubits across 10 algorithm families, our system achieves 79.5% exact threshold accuracy (91.2% within one rung) and R2 = 0.82 runtime correlation, with inference completing in approximately 50 ms - replacing trial-and-error simulation runs that may take minutes to hours. Ablation studies confirm that family-aware modeling provides the single largest performance improvement (+3.2 percentage points), validating the hypothesis that algorithm family is a first-class feature for simulation cost prediction.

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  • Approximate tensor-network simulators enable classical simulation of quantum circuits beyond the reach of exact methods, but selecting optimal approximation parameters - such...

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