https://github.com/IBM/AI-Hilbert
공식 코드Evolving Scientific Discovery by Unifying Data and Background Knowledge with AI Hilbert
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Evolving Scientific Discovery by Unifying Data and Background Knowledge with AI Hilbert
Knowledge-aware equation discovery with automated background knowledge extraction
Equation discovery framework EPDE: Towards a better equation discovery
Automated Mathematical Equation Structure Discovery for Visual Analysis
Automated Mathematical Equation Structure Discovery for Visual Analysis
A toolkit for data-driven discovery of governing equations in high-noise regimes
SNIP: Bridging Mathematical Symbolic and Numeric Realms with Unified Pre-training
SNIP: Bridging Mathematical Symbolic and Numeric Realms with Unified Pre-training
LLM-SR: Scientific Equation Discovery via Programming with Large Language Models
LLM-SRBench: A New Benchmark for Scientific Equation Discovery with Large Language Models
Interactive Symbolic Regression through Offline Reinforcement Learning: A Co-Design Framework
Constrained or Unconstrained? Neural-Network-Based Equation Discovery from Data
Learning and Interpreting Potentials for Classical Hamiltonian Systems
AI Descartes: Combining Data and Theory for Derivable Scientific Discovery
Discovering symbolic expressions with parallelized tree search
Directed differential equation discovery using modified mutation and cross-over operators
Comparison of Single- and Multi- Objective Optimization Quality for Evolutionary Equation Discovery
Equation Discovery with Bayesian Spike-and-Slab Priors and Efficient Kernels
Bayesian Spline Learning for Equation Discovery of Nonlinear Dynamics with Quantified Uncertainty
LLM4ED: Large Language Models for Automatic Equation Discovery
PDE-READ: Human-readable Partial Differential Equation Discovery using Deep Learning
PDE-READ: Human-readable Partial Differential Equation Discovery using Deep Learning
Discovering stochastic dynamical equations from biological time series data
Computational Hypergraph Discovery, a Gaussian Process framework for connecting the dots
출처: Papers with Code · CC BY-SA 4.0. 아카이브 자료와 새로 수집한 논문은 별도로 관리합니다.