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arXiv:2508.07026 · Proceedings of the AAAI Symposium Series

Bridging Classical and Quantum Computing for Next-Generation Language Models

Yi Pan, Hanqi Jiang, Junhao Chen, Yiwei Li, Huaqin Zhao, Lin Zhao, Yohannes Abate, Yingfeng Wang, Tianming Liu

Published Nov 23, 2025• 3 citations
arXivHTMLPDF

Abstract

The remarkable success of Transformer architectures in Large Language Models (LLMs) has revolutionized natural language processing, yet the transition to quantum computing for next-generation language models remains an open challenge. While quantum computing promises exponential advantages, a fundamental gap exists between classical deep learning and quantum computing paradigms, particularly given the severe constraints of Noisy Intermediate-Scale Quantum (NISQ) devices, including barren plateaus, limited qubit coherence, and circuit depth restrictions. We present Adaptive Quantum-Classical Fusion (AQCF), the first framework to bridge classical and quantum computing for language models by reimagining Transformer architectures through quantum-classical co-design. Our key insight is that effective bridging requires dynamic adaptation rather than static translation—the framework analyzes input complexity in real-time to orchestrate seamless transitions between classical and quantum processing. AQCF introduces entropy-driven adaptive circuits that circumvent barren plateaus, quantum memory banks that unify classical attention with quantum state-based similarity retrieval, and intelligent fusion controllers that ensure each computational paradigm handles tasks where it naturally excels. This bridging architecture maintains full compatibility with existing classical Transformers while progressively incorporating quantum advantages as they become accessible. Experiments on sentiment analysis demonstrate that AQCF achieves competitive performance while significantly improving quantum resource efficiency, operating successfully within typical NISQ constraints. By establishing a seamless integration pathway from today's classical LLMs to tomorrow's quantum-enhanced models, our framework provides both immediate practical value on current quantum hardware and a clear evolution path toward full Quantum LLMs as technology matures.

DOI
10.1609/aaaiss.v7i1.36909

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Large Language Models (LLMs) such as GPT and LLaMA have transformed artificial intelligence, but their rapid growth has brought major challenges in computation, energy use, and scalability. Quantum computing (QC) offers a fundamentally different way to process information, with the potential to accelerate key operations in training, inference, optimization, and representation learning. This survey provides a structured and comprehensive review of how QC can support the future development of LLMs. It examines quantum algorithms, hybrid quantum-classical methods, quantum neural networks, quantum embeddings, and security applications. It also evaluates their feasibility in both the current noisy intermediate-scale quantum (NISQ) era and the future fault-tolerant era. The survey highlights current progress, identifies major technical barriers, and outlines practical research directions needed to build scalable, efficient, and secure quantum-enhanced language models.
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Significant computational challenges exist in the training of large language models (LLMs), specifically for the efficient convergence. This paper discusses a hybrid quantum-classical framework designed to address these challenges. With the integration of quantum computing principles, like the superposition, entanglement, and tunneling, into the classical deep learning methods, an approach is studied to accelerate convergence, enhance optimization efficiency, and improve model generalization. A quantum feature mapping is used to project classical data into high-dimensional Hilbert spaces, enhancing data representation and revealing more complex feature patterns in the data. The quantum-assisted optimization algorithms, like Quantum Approximate Optimization Algorithm (QAOA) and Variational Quantum Eigensolver (VQE), can efficiently find optimal solutions within complex, non-convex loss landscapes and mitigate the issues of local minima encountered by classical methods. Furthermore, the quantum-accelerated matrix operations, with the use of Harrow-Hassidim-Lloyd (HHL) algorithm or Quantum Fourier Transform (QFT) etc., can provide computational speed-ups for the LLM training. Quantum measurement introduces inherent randomness, similar to the dropout in deep neural networks, where certain neurons are randomly deactivated during training. In the noisy intermediate-scale quantum (NISQ) era, our quantum-classical framework and conceptual analyses demonstrate the feasibility and potential advantages. This work lays the foundation for future research in this area.