AI Agents for Scientific Discovery
Overview
AI agents for scientific discovery aim to help researchers move from questions and hypotheses to analysis, experiments, and evidence-backed conclusions. Common approaches combine language models with literature retrieval, code execution, scientific simulators, laboratory instruments, and specialized agents in iterative hypothesis–test–revision loops. Work spans fields such as materials science, biology, physics, chemistry, and mathematics, with systems also developing reusable skills and memories to build on prior results. A central challenge is ensuring that promising outputs are genuinely novel, scientifically valid, reproducible, and grounded in evidence, especially in long workflows and physical experiments.
Latest papers
288 papers57 papers in the last four weeks, up 111% on the four weeks before. 0.3% of all new papers.
AI Agents, Language, Deep Learning and the Next Revolution in Science
Agentic AI -- Physicist Collaboration in Experimental Particle Physics: A Proof-of-Concept Measurement with LEP Open Data
MACC: Multi-Agent Collaborative Competition for Scientific Exploration
Mozi: Governed Autonomy for Drug Discovery LLM Agents
SciDER: Scientific Data-centric End-to-end Researcher
Agentic Exploration of PDE Spaces using Latent Foundation Models for Parameterized Simulations
ArchAgent: Agentic AI-driven Computer Architecture Discovery
Grounding LLMs in Scientific Discovery via Embodied Actions
From Agent-Only Social Networks to Autonomous Scientific Research: Lessons from OpenClaw and Moltbook, and the Architecture of ClawdLab and Beach.Science
Are LLMs Ready for Neural-integrated Mechanistic Modeling? A Benchmark and Agentic Framework
El Agente Gráfico: A Semantic Execution Runtime for Scientific Agents
AutoNumerics: An Autonomous, PDE-Agnostic Multi-Agent Pipeline for Scientific Computing
AutoNumerics, a multi-agent framework that autonomously designs, implements, debugs, and verifies numerical solvers for general PDEs directly from natural language descriptions. Unlike black-box neural solvers, our framework generates transparent solvers grounded in classical numerical analysis. We introduce a coarse-to-fine execution strategy and a residual-based self-verification mechanism. Experiments on 24 canonical and real-world PDE problems demonstrate that AutoNumerics achieves competitive or superior accuracy compared to existing neural and LLM-based baselines, and correctly selects numerical schemes based on PDE structural properties, suggesting its viability as an accessible paradigm for automated PDE solving.