Summary
This paper introduces LM-WEATHER, a framework leveraging pre-trained language models (PLMs) for on-device meteorological variable modeling. The framework integrates personalized adapters into PLMs, enhancing their ability to handle heterogeneous weather data efficiently. Key contributions include superior performance in forecasting and imputation tasks, minimal communication overhead, and maintaining privacy during client-server interactions. Experiments on real-world datasets demonstrate LM-WEATHER's effectiveness across various scenarios, including few-shot and zero-shot learning.
Strengths
S1. LM-WEATHER introduces a novel approach by integrating personalized adapters into PLMs, allowing for efficient and accurate on-device meteorological modeling.
S2. The framework addresses heterogeneity in weather data and demonstrates robust performance in various tasks and scenarios.
S3.The approach offers a promising solution for personalized weather modeling on resource-constrained devices, potentially benefiting various applications in meteorology and related fields.
Weaknesses
W1.In the communication section, it is mentioned that only the low-rank matrix parameters are transmitted between the client and server, but specific details about the transmission mechanism and strategy are missing. This includes transmission frequency, bandwidth consumption, and potential issues in practical applications. These missing details may prevent readers from fully understanding the feasibility and effectiveness of the communication strategy.
W2. In the parameter adapter section, it describes integrating the generated adapters with the original input through FFN to produce the final weather sequence predictions. However, the specific architecture of the FFN, how its parameters are configured, and why this particular architecture was chosen are not detailed. The lack of these key details might leave readers questioning the mechanism and effectiveness of the parameter adapter.
W3. In Section 4, while Theorems 4.1 and 4.2 propose the rationality of time series decomposition and privacy assurance through low-rank matrix exchange. There is no introduction and description about the background and application of these Theorems. Also, the descriptions are too brief, making it difficult for readers to fully understand the theoretical basis.
W4. The paper's experimental results are heavily supplemented by a 37-page appendix, which can hinder readability and accessibility of the core content. Important experimental details and results should be better integrated into the main body of the paper to facilitate easier comprehension and evaluation by the readers.
Questions
Q1.Could you provide more detailed proofs and theoretical validation for the decomposition rationality and privacy assurances mentioned in the theorems?
Q2.Could you clarify the potential confusion in the notations n¬i and nk in Section 2.2, and ensure the formulas are correctly presented?
Q3.Could you provide detailed information on the architecture and parameter configuration of the FFN used in the parameter adapter, and explain why this architecture was chosen?
Q4.Could you provide more detailed information about the datasets, particularly whether data from extreme climatic regions(e.g., tropical rainforests and deserts) are included? If not, how do you plan to expand these datasets to cover more global climatic conditions?
Limitations
1 The authors acknowledge the limitations in the diversity of the datasets and the potential challenges in modeling specific climatic conditions not covered in the current study. Future work should focus on expanding dataset coverage and providing more detailed theoretical and empirical validation. Additionally, the practical applications and limitations of few-shot and zero-shot learning capabilities should be more thoroughly explored and documented.
2 It would be much better integrate the essential experimental details and results into the main body of the paper to improve readability and comprehension?
3 I have questioned whether there will be a powerful foundation model for time series prediction. If the assumption is not true, the application of the proposed solution is limited.