Numerical Kernels on a Spatial Accelerator: A Study of Tenstorrent Wormhole

📅 2026-03-24
📈 Citations: 0
Influential: 0
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🤖 AI Summary
This work presents the first systematic evaluation of AI accelerators for traditional scientific computing, with a focus on efficiently executing sparse numerical algorithms on the Tenstorrent Wormhole spatial architecture. By implementing three core sparse numerical kernels and constructing a conjugate gradient solver, the study proposes optimization strategies tailored to spatial architectures for sparse computations. Experimental results demonstrate that the optimized implementations achieve performance comparable to or exceeding that of NVIDIA GPUs, thereby validating the potential of AI accelerators in scientific computing and significantly broadening their applicability beyond conventional machine learning workloads.

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📝 Abstract
As AI accelerators gain prominence, their potential for traditional scientific computing workloads remains unclear. This paper explores Tenstorrent's Wormhole architecture, a spatial computing platform designed for neural network acceleration, by implementing three numerical kernels and composing them into a conjugate gradient solver. We present architecture-specific optimizations for sparse numerical algorithms, evaluate their performance against Nvidia GPUs, and expose both challenges and opportunities in porting numerical methods to spatial architectures. Our results demonstrate that AI accelerators merit consideration for workloads traditionally dominated by CPUs and GPUs, and more work should be invested in understanding the capabilities of these architectures and making them accessible to the scientific computing community.
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Research questions and friction points this paper is trying to address.

AI accelerators
scientific computing
numerical kernels
spatial architectures
sparse numerical algorithms
Innovation

Methods, ideas, or system contributions that make the work stand out.

spatial accelerator
numerical kernels
conjugate gradient
sparse algorithms
AI accelerators
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