Linxi Yu

Shaowen Wang, Linxi Yu, Jian Li

Fine-tuning large-scale pretrained models is prohibitively expensive in terms of computational and memory costs. LoRA, as one of the most popular Parameter-Efficient Fine-Tuning (PEFT) methods, offers a cost-effective alternative by fine-tuning an auxiliary low-rank model that has significantly fewer parameters. Although LoRA reduces the computational and memory requirements significantly at each iteration, extensive empirical evidence indicates that it converges at a considerably slower rate compared to full fine-tuning, ultimately leading to increased overall compute and often worse test performance. In our paper, we perform an in-depth investigation of the initialization method of LoRA and show that careful initialization (without any change of the architecture and the training algorithm) can significantly enhance both efficiency and performance. In particular, we introduce a novel initialization method, LoRA-GA (Low Rank Adaptation with Gradient Approximation), which aligns the gradients of low-rank matrix product with those of full fine-tuning at the first step. Our extensive experiments demonstrate that LoRA-GA achieves a convergence rate comparable to that of full fine-tuning (hence being significantly faster than vanilla LoRA as well as various recent improvements) while simultaneously attaining comparable or even better performance. For example, on the subset of the GLUE dataset with T5-Base, LoRA-GA outperforms LoRA by 5.69% on average. On larger models such as Llama 2-7B, LoRA-GA shows performance improvements of 0.34, 11.52%, and 5.05% on MT-bench, GSM8K, and Human-eval, respectively. Additionally, we observe up to 2-4 times convergence speed improvement compared to vanilla LoRA, validating its effectiveness in accelerating convergence and enhancing model performance. Code is available at https://github.com/Outsider565/LoRA-GA.

Renzhong Yuan, Yijun Zeng, Xiaosong Gao et al.

When output token counts can be predicted at submission time (Gan et al., 2026), client-side scheduling against a black-box LLM API becomes semi-clairvoyant: decisions condition on coarse token priors even though the provider's internals remain hidden. We decompose this boundary problem into three separable concerns: allocation (inter-class share via adaptive DRR), ordering (intra-class sequencing with feasible-set scoring), and overload control (explicit admit/defer/reject on a cost ladder). An information ladder experiment shows that coarse magnitude priors -- not class labels alone -- are the practical threshold for useful client control; removing magnitude inflates short-request P95 by up to $5.8\times$ and degrades deadline satisfaction. Under balanced / high congestion the full stack achieves 100% completion, 100% deadline satisfaction, and useful goodput of $4.2 \pm 1.6$ SLO-meeting requests/s with short P95 within tens of milliseconds of quota-tiered isolation. A predictor-noise sweep confirms graceful degradation under up to 60% multiplicative error. Heavy-dominated regimes separate policies on completion, tail, and interpretable shedding. We further compare short-priority allocation (biased toward interactive traffic) with Fair Queuing (round-robin across classes): Fair Queuing achieves +32% short-request P90 improvement over FIFO with only +17% long-request overhead, versus Short-Priority's +27% / +116% trade-off -- demonstrating that the allocation layer accommodates different fairness objectives without changing the remaining stack. We contribute the three-layer client-side decomposition, controlled evaluation of joint metrics across regimes, allocation-policy alternatives, and overload-policy evidence linking cost-ladder shedding to the stated service objective.