A Tensor Algebra Compiler for Sparse Differentiation

Amir Shaikhha, Mathieu Huot, Shideh Hashemian
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Abstract

Sparse tensors are prevalent in many data-intensive applications. However, existing automatic differentiation (AD) frameworks are tailored towards dense tensors, which makes it a challenge to efficiently compute gradients through sparse tensor operations. This is due to irregular sparsity patterns that can result in substantial memory and computational overheads. We propose a novel framework that enables the efficient AD of sparse tensors. The key aspects of our work include a compilation pipeline leveraging two intermediate DSLs with AD-agnostic domain-specific optimizations followed by efficient C++ code generation. We showcase the effectiveness of our framework in terms of performance and scalability through extensive experimentation, outperforming state-of-the-art alternatives across a variety of synthetic and real-world datasets.
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用于稀疏微分的张量代数编译器
稀疏张量在许多数据密集型应用中非常普遍。然而,现有的自动微分(AD)框架都是针对稠密张量量身定制的,这使得通过稀疏张量操作有效计算梯度成为一项挑战。这是由于不规则的稀疏模式会导致大量内存和计算开销。我们提出了一种新颖的框架,可以实现稀疏张量的高效 AD。我们工作的主要方面包括利用两个中间 DSL 的编译流水线和 AD 无关的特定领域优化,以及高效的 C++ 代码生成。通过广泛的实验,我们展示了我们的框架在性能和可扩展性方面的有效性,在各种合成和真实世界数据集上都优于最先进的替代方案。
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