MicroCloud Hologram unveils quantum spectral filter tech for hybrid graph neural networks

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MicroCloud Hologram Inc. released learnable quantum spectral filter technology that fuses quantum computing with graph neural networks. The breakthrough enables networks with one million nodes to run on just 20 qubits, offering exponential compression for large-scale graph learning in social media, traffic networks, and internet connectivity applications.

MicroCloud Hologram Advances Quantum Machine Learning with New Architecture

MicroCloud Hologram Inc. (NASDAQ: HOLO) stock climbed 5.2% on Monday following the company's announcement of learnable quantum spectral filter technology for hybrid graph neural networks

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. This quantum-classical hybrid GNN architecture maps the graph Laplacian operator to a trainable quantum circuit, enabling graph signal processing to achieve exponential compression capability—a critical advancement for quantum graph machine learning toward practical implementation

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The technology addresses a persistent challenge in AI: processing massive graphs efficiently. Large-scale graph learning has long posed difficulties across social media platforms, traffic flow networks, and internet connectivity systems, where nodes can number in the tens or hundreds of millions

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. Classical graph neural networks typically demand substantial video memory, lengthy matrix multiplications, complex sparse matrix management, and massive convolution filter parameters.

Quantum Spectral Filter Achieves Dramatic Computational Reduction

The quantum spectral filter fuses graph convolution and pooling operations into a complete quantum computing process

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. Input signals load into the quantum state using amplitude encoding or probability encoding, with the quantum circuit performing spectral transformation based on graph structure. After passing through learnable rotation gates and controlled gates, measurement results naturally form an n-dimensional probability distribution vector, where n equals log(N).

This property enables direct mapping of high-dimensional graph signals to low-dimensional space, achieving unified convolution and pooling functions. For networks with one million nodes—where classical spectral convolution would be computationally prohibitive—HOLO's quantum circuit requires only about 20 qubits

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. The logarithmic encoding method reduces qubit requirements by representing an N-dimensional feature space using just log(N) qubits, forming an end-to-end trainable system through hybrid optimization.

Exponential Data Compression Opens Industrial Applications

As node counts grow exponentially, required qubits grow only logarithmically, making this approach a natural fit for future quantum-classical GNNs

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. The quantum measurement process functions as a structured nonlinear mapping, capable of handling complex structural search problems in classical GNN pooling operations. This dramatic reduction in computational requirements could make large-scale graph learning accessible for industrial applications currently constrained by hardware limitations.

HOLO emphasizes building quantum frontier algorithm infrastructure in advance rather than waiting for full quantum hardware maturation

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. Particularly as quantum hardware enters the medium-scale phase, this method's low qubit demand and high structural utilization offer strong implementation possibilities. The company believes learnable quantum filters will become core components in numerous practical applications as hardware matures, forming a cornerstone for the fusion of graph computing, artificial intelligence, and physical computing. This positions the technology to address real-world challenges across domains where traditional approaches struggle with scale and complexity.

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