Dependency Packages
-
DiffEqUncertainty.jl65Fast uncertainty quantification for scientific machine learning (SciML) and differential equations
-
PETLION.jl65High-performance simulations of the Porous Electrode Theory for Li-ion batteries
-
SciMLExpectations.jl65Fast uncertainty quantification for scientific machine learning (SciML) and differential equations
-
WorldDynamics.jl65An open-source framework written in Julia for global integrated assessment models.
-
StockFlow.jl63-
-
DiffEqNoiseProcess.jl63A library of noise processes for stochastic systems like stochastic differential equations (SDEs) and other systems that are present in scientific machine learning (SciML)
-
TaylorModels.jl63Rigorous function approximation using Taylor models in Julia
-
SimpleNonlinearSolve.jl63Fast and simple nonlinear solvers for the SciML common interface. Newton, Broyden, Bisection, Falsi, and more rootfinders on a standard interface.
-
ModelPredictiveControl.jl63An open source model predictive control package for Julia.
-
CellMLToolkit.jl62CellMLToolkit.jl is a Julia library that connects CellML models to the Scientific Julia ecosystem.
-
AtomicGraphNets.jl62Atomic graph models for molecules and crystals in Julia
-
JutulDarcy.jl62Darcy flow and reservoir simulator based on Jutul.jl
-
DiffEqParamEstim.jl61Easy scientific machine learning (SciML) parameter estimation with pre-built loss functions
-
Conductor.jl61Choo-choo
-
DelayDiffEq.jl59Delay differential equation (DDE) solvers in Julia for the SciML scientific machine learning ecosystem. Covers neutral and retarded delay differential equations, and differential-algebraic equations.
-
Omniscape.jl58Functions to compute omnidirectional landscape connectivity using circuit theory and the Omniscape algorithm.
-
FMIFlux.jl55FMIFlux.jl is a free-to-use software library for the Julia programming language, which offers the ability to place FMUs (fmi-standard.org) everywhere inside of your ML topologies and still keep the resulting model trainable with a standard (or custom) FluxML training process.
-
RobustAndOptimalControl.jl55Robust and optimal design and analysis of linear control systems
-
DynamicalSystemsBase.jl54Definition of dynamical systems and integrators for DynamicalSystems.jl
-
GpABC.jl54-
-
Sophon.jl54Efficient, Accurate, and Streamlined Training of Physics-Informed Neural Networks
-
GlobalSensitivity.jl51Robust, Fast, and Parallel Global Sensitivity Analysis (GSA) in Julia
-
TORA.jl51Trajectory Optimization for Robot Arms
-
Preconditioners.jl50A few preconditioners for iterative solvers.
-
SymbolicControlSystems.jl49C-code generation and an interface between ControlSystems.jl and SymPy.jl
-
DeepEquilibriumNetworks.jl49Implicit Layer Machine Learning via Deep Equilibrium Networks, O(1) backpropagation with accelerated convergence.
-
MinimallyDisruptiveCurves.jl49Finds relationships between the parameters of a mathematical model
-
DiffEqPhysics.jl48A library for building differential equations arising from physical problems for physics-informed and scientific machine learning (SciML)
-
SpectralDistances.jl46Measure the distance between two spectra/signals using optimal transport and related metrics
-
DifferentiableStateSpaceModels.jl46-
-
DiffEqDevTools.jl46Benchmarking, testing, and development tools for differential equations and scientific machine learning (SciML)
-
ClimaTimeSteppers.jl46A CPU- and GPU-friendly package for solving ordinary differential equations
-
QuDiffEq.jl45Quantum Algorithms for solving differential equations
-
MomentClosure.jl44Tools to generate and study moment equations for any chemical reaction network using various moment closure approximations
-
ClosedLoopReachability.jl44Reachability analysis for closed-loop control systems in Julia
-
BoundaryValueDiffEq.jl42Boundary value problem (BVP) solvers for scientific machine learning (SciML)
-
Jutul.jl41Experimental framework for automatic differentiation finite-volume simulators
-
Petri.jl40A Petri net modeling framework for the Julia programming language
-
NonlinearSchrodinger.jl40A suite of tools for solving Nonlinear Schrodinger equations via higher-order algorithms and Darboux transformations.
-
InformationGeometry.jl40Methods for computational information geometry
Loading more...