EPISODE · Apr 14, 2025 · 32 MIN
Throughput Limits for LLM Inference and AI Agent Scheduling
from Best AI papers explained · host Enoch H. Kang
This paper mathematically models the scheduling of Large Language Model (LLM) inference tasks, a growing area of computational demand. It introduces a queuing theory framework to analyze and optimize the throughput of LLM serving systems, considering the distinct prefill and decode phases of processing. The authors identify conditions under which work-conserving scheduling algorithms can achieve maximum throughput for single LLM instances and explore the complexities introduced by AI agent workloads involving multiple interacting LLMs. They also examine the practical impact of scheduling choices, such as token budget, on latency performance and discuss the limitations of certain existing scheduling approaches. The work provides a theoretical foundation for understanding and improving the efficiency of LLM inference and multi-agent AI systems.
What this episode covers
This paper mathematically models the scheduling of Large Language Model (LLM) inference tasks, a growing area of computational demand. It introduces a queuing theory framework to analyze and optimize the throughput of LLM serving systems, considering the distinct prefill and decode phases of processing. The authors identify conditions under which work-conserving scheduling algorithms can achieve maximum throughput for single LLM instances and explore the complexities introduced by AI agent workloads involving multiple interacting LLMs. They also examine the practical impact of scheduling choices, such as token budget, on latency performance and discuss the limitations of certain existing scheduling approaches. The work provides a theoretical foundation for understanding and improving the efficiency of LLM inference and multi-agent AI systems.
NOW PLAYING
Throughput Limits for LLM Inference and AI Agent Scheduling
No transcript for this episode yet
Similar Episodes
Mar 31, 2026 ·54m
Mar 27, 2026 ·14m
Mar 24, 2026 ·42m
Mar 20, 2026 ·42m
Mar 17, 2026 ·41m
Mar 13, 2026 ·44m