Efficiently Generating Multidimensional Calorimeter Data with Tensor Decomposition Parameterization
Paimon Goulart, Shaan Pakala, Evangelos Papalexakis

TL;DR
This paper introduces a tensor decomposition approach within generative models to efficiently produce multidimensional simulation data, significantly reducing computational costs while maintaining data usefulness.
Contribution
It presents a novel method of generating tensor factors instead of full tensors in generative models, enhancing efficiency for multidimensional data generation.
Findings
Reduced computational costs in data generation
Maintained data quality and usefulness
Applicable to complex multidimensional datasets
Abstract
Producing large complex simulation datasets can often be a time and resource consuming task. Especially when these experiments are very expensive, it is becoming more reasonable to generate synthetic data for downstream tasks. Recently, these methods may include using generative machine learning models such as Generative Adversarial Networks or diffusion models. As these generative models improve efficiency in producing useful data, we introduce an internal tensor decomposition to these generative models to even further reduce costs. More specifically, for multidimensional data, or tensors, we generate the smaller tensor factors instead of the full tensor, in order to significantly reduce the model's output and overall parameters. This reduces the costs of generating complex simulation data, and our experiments show the generated data remains useful. As a result, tensor decomposition…
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