Abstract
Modern low power distributed systems tend to integrate machine learning algorithms. In resource-constrained setups, the execution of the models has to be optimized for performance and energy consumption. Racetrack memory (RTM) promises to achieve these goals by offering unprecedented integration density, smaller access latency, and reduced energy consumption. However, to access data in RTM, it needs to be shifted to the access port first. We investigate decision trees and develop placement strategies to reduce the total number of shifts in RTM. Decision trees allow profiling during training, resulting in tree paths' access probabilities. We map tree nodes to RTM so that the total number of shifts is minimal. Concretely, we present two different placement approaches: 1) where tree nodes are closely packed and placed uniformly in a single RTM location and 2) where decision tree nodes are decomposed to separate RTM blocks. We discuss theoretical cost models for both approaches, we formally prove an upper bound of 4× for the unified and an upper bound of 12× for the decomposed organization towards the optimal placement. We conduct a thorough experimental evaluation to compare our algorithms to the state-of-the-art placement strategies Our experimental evaluations show that the unified and decomposed solutions reduce the number of shifts by 58.1% and 80.1%, respectively, leading to a 53.8% and 46.3% reduction in the overall runtime and 52.6% and 61.7% reduction in the energy consumption, compared to a naive baseline.
| Original language | English |
|---|---|
| Pages (from-to) | 1488-1502 |
| Journal | IEEE transactions on computers |
| Volume | 72 |
| Issue number | 5 |
| Early online date | 8 Aug 2022 |
| DOIs | |
| Publication status | Published - 1 May 2023 |
UN SDGs
This output contributes to the following UN Sustainable Development Goals (SDGs)
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SDG 12 Responsible Consumption and Production
Keywords
- Decision trees
- Random access memory
- Random forests
- Non-volatile memory
- Racetrack memory
- Optimal linear ordering
- Energy consumption
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