LLM-powered analysis and quality assurance for quantum programs. Use when: (1) linting quantum circuits/programs beyond simple rule checks, (2) analyzing quantum algorithm correctness and optimization opportunities, (3) evaluating quantum program performance under noise models, (4) benchmarking quantum primitives under hardware-motivated noise, (5) distributed quantum algorithm compilation and analysis. Covers LLM-based quantum linting, FTPrimitiveBench noise benchmarking, and topological qua...
Scanned 9/11/2026
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---
name: quantum-program-analysis
description: >
LLM-powered analysis and quality assurance for quantum programs.
Use when: (1) linting quantum circuits/programs beyond simple rule checks,
(2) analyzing quantum algorithm correctness and optimization opportunities,
(3) evaluating quantum program performance under noise models,
(4) benchmarking quantum primitives under hardware-motivated noise,
(5) distributed quantum algorithm compilation and analysis.
Covers LLM-based quantum linting, FTPrimitiveBench noise benchmarking,
and topological quantum computing patterns.
---
# Quantum Program Analysis
## Core Challenge
Traditional static analysis (rule-based linters) is inadequate for complex quantum programs
that require understanding of quantum mechanics, circuit optimization, and noise behavior.
## Key Methodologies
### 1. LLM-Powered Quantum Linting
- Use LLMs to analyze quantum program correctness
- Detect optimization opportunities beyond syntactic rules
- Identify quantum-specific anti-patterns (unnecessary gates, suboptimal decompositions)
- Provide natural language explanations of issues
### 2. Noise-Aware Benchmarking (FTPrimitiveBench)
- Test quantum primitives under hardware-motivated noise models
- Biased noise models reflecting real quantum hardware error profiles
- Benchmark logical computation fidelity under different noise regimes
- Evaluate fault tolerance thresholds for specific architectures
### 3. Topological Quantum Computing Analysis
- Anyonic quantum computation patterns
- Braiding trajectory optimization for gate operations
- Two-qubit gate implementation challenges in topological models
- Error resistance properties of topological encoding
### 4. Distributed Quantum Algorithm Compilation
- Shor algorithm distributed across multiple quantum modules
- Inter-module communication latency analysis
- Compilation strategies for multi-qubit modular processors
- Resource estimation for large-scale factoring (2048-bit RSA)
## Implementation Steps
1. **Program parsing**: Parse quantum circuit (QASM, Q#, Cirq, etc.)
2. **Static analysis**: Check basic correctness and gate validity
3. **LLM analysis**: Query LLM for optimization suggestions
4. **Noise simulation**: Evaluate under hardware-specific noise models
5. **Benchmark comparison**: Compare against FTPrimitiveBench baselines
## Common Pitfalls
- Quantum programs may appear correct syntactically but have logical errors
- Noise models must match target hardware for accurate predictions
- Distributed compilation introduces non-trivial communication overhead
- Topological gate implementations require careful anyon braiding planning
## Related Skills
- quantum-ml-research
- quantum-error-correction-methods
- quantum-neural-architecture

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