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Neuro-Morphic Computing via Temporal Flow Sub-Quantization

Jincheng Zhang

Published Sep 5, 2026• 0 citations
Publisher

Abstract

This paper introduces a novel approach to neuro-morphic computing, termed Temporal Flow Sub-Quantization (TFSQ), which addresses the critical limitation of existing neuro-morphic architectures: the inadequate handling of temporal information within time-series data. The core concept involves encoding temporal sequences into quantum states, leveraging the inherent properties of quantum mechanics – superposition and entanglement – to achieve parallel processing and efficient inference. We propose a model architecture where time series data is represented and computed in parallel using quantum bits (qubits), resulting in a significant improvement in processing speed and resource utilization compared to traditional sequential methods. The key innovation lies in the sub-quantization technique, which decomposes complex time series into manageable quantum states, optimizing both the representation and computational efficiency. This work lays the groundwork for a new paradigm in neuro-morphic computing, capable of tackling complex temporal data challenges across diverse applications, including anomaly detection, predictive maintenance, and signal processing. We present a theoretical framework and a foundational model, demonstrating the potential of TFSQ.

DOI
10.5281/zenodo.22314410

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This paper explores a novel hardware architecture for neuro-morphic quantum computing, aiming to leverage the strengths of both quantum and neuromorphic computing paradigms for enhanced parallel processing. The proposed architecture integrates quantum bits (qubits) with a neural network, utilizing the inherent parallelism of quantum computation and the adaptive learning capabilities of neuromorphic systems. This work outlines the core design principles and theoretical foundations, focusing on the efficient interaction between these two distinct computational modalities. The architecture's potential to significantly improve computational efficiency and scalability is discussed. The key elements include a quantum processing unit (QPU) coupled to a spiking neural network (SNN) via a carefully designed interface. The theoretical framework examines the impact of quantum entanglement and neural network plasticity on the overall computation. Further research directions are proposed to refine and validate this architecture.
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This paper introduces a novel approach to time series analysis termed Time-Limited Quantized Time (TLQ), which leverages quantum computing principles to mitigate the inherent errors introduced by time-domain quantization. The core idea is to represent time points as quantum bit (qubit) states and utilize quantum error correction techniques alongside optimized measurement strategies. This allows for parallel processing and a reduction in the propagation of quantization errors. The theoretical framework is presented, outlining the key concepts and mathematical formulations. We explore the potential of TLQ to enhance the precision and efficiency of time series analysis, particularly in scenarios where traditional methods struggle with high-frequency or noisy data. The paper concludes with a discussion of future research directions and the potential impact of TLQ on various applications.
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