用于微分方程高性能求解器和科学机器学习(SciML)组件的多语言套件。Julia 中的常微分方程(ODEs)、随机微分方程(SDEs)、延迟微分方程(DDEs)、微分代数方程(DAEs)等。
neural-differential-equations 开源项目推荐(51 个)
neural-differential-equations 话题在 GitHub 上没有填写简介,这里按 Star 数汇总最相关的热门仓库。
热门项目 前 20
按 Star 数排序展示前 20 个 · GitHub 共 51 个仓库Numerical differential equation solvers in JAX. Autodifferentiable and GPU-capable. https://docs.kidger.site/diffrax/
Differentiable SDE solvers with GPU support and efficient sensitivity analysis.
A PyTorch library entirely dedicated to neural differential equations, implicit models and related numerical methods
物理信息神经网络(PINN)科学机器学习(SciML)加速模拟的(偏)方程解算器
预构建隐式层架构,采用O(1)反向推进、GPU和stiff+non刚性微分方程求解器,展示了科学机器学习(SciML)和物理知情机器学习方法
Tutorials for doing scientific machine learning (SciML) and high-performance differential equation solving with open source software.
Code for "Neural Controlled Differential Equations for Irregular Time Series" (Neurips 2020 Spotlight)
Differentiable controlled differential equation solvers for PyTorch with GPU support and memory-efficient adjoint backpropagation.
The lightweight Base library for shared types and functionality for defining differential equation and scientific machine learning (SciML) problems
GPU-acceleration routines for DifferentialEquations.jl and the broader SciML scientific machine learning ecosystem
Code for the paper "Learning Differential Equations that are Easy to Solve"
用于微分方程离散化和科学机器学习(SciML)的线性算子。
Build and simulate jump equations like Gillespie simulations and jump diffusions with constant and state-dependent rates and mix with differential equations and scientific machine learning (SciML)
Extension functionality which uses Stan.jl, DynamicHMC.jl, and Turing.jl to estimate the parameters to differential equations and perform Bayesian probabilistic scientific machine learning
A library of premade problems for examples and testing differential equation solvers and other SciML scientific machine learning tools
This repository contains code released by DiffEqML Research
Code for "'Hey, that's not an ODE:' Faster ODE Adjoints via Seminorms" (ICML 2021)
A curated list of awesome Scientific Machine Learning (SciML) papers, resources and software
Neural Laplace: Differentiable Laplace Reconstructions for modelling any time observation with O(1) complexity.
关于这个话题
- 清单取自 GitHub 话题页并按 Star 数排序,每次展示前 20 个项目;原始页面见 https://github.com/topics/neural-differential-equations。
- 该话题在 GitHub 上共有 51 个仓库, 本站收录的是其中最热门的 20 个,不是全量列表。
- Star / Fork 每日自动刷新一次,实时数据以 GitHub 为准。
- 当前 20 个项目累计 1.5 万 Star,覆盖 4 种主要语言,数据更新于 2026-11-07。
- 中文介绍来自 GitHub 官方话题说明(github/explore)的机器翻译,可点「查看原文」对照;译文缺失时会先展示原文。