The integration of Spiking Neural Networks (SNNs) and Graph Neural Networks
(GNNs) is gradually attracting attention due to the low power consumption and
high efficiency in processing the non-Euclidean data represented by graphs.
However, as a common problem, dynamic graph representation learning faces
challenges such as high complexity and large memory overheads. Current work
often uses SNNs instead of Recurrent Neural Networks (RNNs) by using binary
features instead of continuous ones for efficient training, which would
overlooks graph structure information and leads to the loss of details during
propagation. Additionally, optimizing dynamic spiking models typically requires
propagation of information across time steps, which increases memory
requirements. To address these challenges, we present a framework named
underline{Dy}namic underline{S}punderline{i}king underline{G}raph
underline{N}eural Networks (method{}). To mitigate the information loss
problem, method{} propagates early-layer information directly to the last
layer for information compensation. To accommodate the memory requirements, we
apply the implicit differentiation on the equilibrium state, which does not
rely on the exact reverse of the forward computation. While traditional
implicit differentiation methods are usually used for static situations,
method{} extends it to the dynamic graph setting. Extensive experiments on
three large-scale real-world dynamic graph datasets validate the effectiveness
of method{} on dynamic node classification tasks with lower computational
costs.

The integration of Spiking Neural Networks (SNNs) and Graph Neural Networks (GNNs) is an exciting development in the field of neural networks. SNNs are known for their low power consumption and high efficiency in processing non-Euclidean data represented by graphs. On the other hand, GNNs are well-suited for learning representations of graph structures. By combining these two types of networks, researchers hope to overcome the challenges faced by dynamic graph representation learning.

One common problem in dynamic graph representation learning is the high complexity and large memory overheads. Current approaches often use SNNs instead of RNNs and use binary features instead of continuous ones for efficient training. While this approach has benefits in terms of efficiency, it also overlooks important graph structure information and can lead to the loss of details during propagation. This limitation is addressed by the proposed method{} framework.

method{} tackles the problem of information loss by propagating early-layer information directly to the last layer for compensation. By doing so, it ensures that crucial details are retained throughout the propagation process. This is an innovative approach that considers the multi-layer nature of graph neural networks and aims to preserve information at each step.

Another challenge in dynamic spiking models is the increased memory requirements due to the propagation of information across time steps. To address this, method{} applies implicit differentiation on the equilibrium state, which avoids the need for exact reverse computation. This is a clever technique that reduces memory requirements while still achieving effective optimization of dynamic spiking models.

What makes method{} particularly noteworthy is its application of implicit differentiation to the dynamic graph setting. While implicit differentiation methods are commonly used for static situations, this framework extends it to the dynamic graph domain. This demonstrates the interdisciplinary nature of this research, as it combines concepts from neural networks, graph theory, and optimization algorithms.

To validate the effectiveness of method{}, extensive experiments were conducted on three large-scale real-world dynamic graph datasets. The results demonstrate that method{} performs well on dynamic node classification tasks while maintaining lower computational costs compared to existing approaches. This is a promising outcome that indicates the potential of this framework for real-world applications.

In conclusion, the integration of Spiking Neural Networks and Graph Neural Networks through the method{} framework offers a solution to the challenges faced by dynamic graph representation learning. By considering the multi-layer nature of graph neural networks and optimizing memory requirements, method{} achieves effective and efficient dynamic node classification. This research showcases the multi-disciplinary nature of the concepts involved, ultimately advancing the field of neural networks and graph theory.
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