#
ordinary-differential-equations
Here are 99 public repositories matching this topic...
Python library for arbitrary-precision floating-point arithmetic
python
special-functions
arbitrary-precision
complex-numbers
plotting
multiprecision
ordinary-differential-equations
numerical-methods
floating-point
numerical-optimization
numerical-integration
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Updated
Apr 22, 2021 - Python
ChrisRackauckas
commented
Jan 13, 2021
https://arxiv.org/abs/2012.06684
@samuela is there code to share that could become a tutorial? I think it would be good to make one.
A collection of resources regarding the interplay between differential equations, dynamical systems, deep learning, control and optimization.
deep-learning
ode
dynamical-systems
ordinary-differential-equations
dynamical-modeling
ode-solver
hamiltonian-dynamics
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Updated
Apr 5, 2021
Tutorials for doing scientific machine learning (SciML) and high-performance differential equation solving with open source software.
python
r
julia
ode
dde
partial-differential-equations
differential-equations
ordinary-differential-equations
differentialequations
sde
pde
dae
stochastic-differential-equations
neural-ode
scientific-machine-learning
neural-differential-equations
sciml
-
Updated
Apr 20, 2021 - HTML
ChrisRackauckas
commented
Apr 17, 2021
The title should be fairly descriptive here.
Solving differential equations in Python using DifferentialEquations.jl and the SciML Scientific Machine Learning organization
ode
dde
differential-equations
ordinary-differential-equations
numba
differentialequations
sde
dae
stochastic-differential-equations
delay-differential-equations
differential-algebraic-equations
sdes
scientific-machine-learning
sciml
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Updated
Feb 17, 2021 - Python
High performance differential equation solvers for ordinary differential equations, including neural ordinary differential equations (neural ODEs) and scientific machine learning (SciML)
high-performance
ode
differential-equations
ordinary-differential-equations
adaptive
differentialequations
event-handling
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Updated
Apr 22, 2021 - Julia
Tensorflow implementation of Ordinary Differential Equation Solvers with full GPU support
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Updated
Aug 26, 2020 - Python
Julia interface to Sundials, including a nonlinear solver (KINSOL), ODE's (CVODE and ARKODE), and DAE's (IDA) in a SciML scientific machine learning enabled manner
julia
clang
ode
ida
differential-equations
ordinary-differential-equations
differentialequations
dae
sundials
cvode
sensitivity-analysis
differential-algebraic-equations
kinsol
idas
scientific-machine-learning
hybrid-differential-equation
arkode
sundials-libraries
sciml
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Updated
Feb 8, 2021 - Julia
VIP cheatsheets for Stanford's CME 102 Ordinary Differential Equations for Engineers
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Updated
Sep 9, 2020
The lightweight Base library for shared types and functionality for defining differential equation and scientific machine learning (SciML) problems
ode
dde
partial-differential-equations
differential-equations
ordinary-differential-equations
differentialequations
sde
pde
dae
stochastic-differential-equations
delay-differential-equations
differential-algebraic-equations
neural-ode
scientific-machine-learning
neural-differential-equations
sciml
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Updated
Apr 21, 2021 - Julia
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
julia
ode
dde
probabilistic-programming
differential-equations
stan
ordinary-differential-equations
sde
dae
stochastic-differential-equations
neural-ode
scientific-machine-learning
neural-differential-equations
scientific-ml
scientific-ai
sciml
-
Updated
Apr 22, 2021 - Julia
Solving differential equations in R using DifferentialEquations.jl and the SciML Scientific Machine Learning ecosystem
ode
dde
differential-equations
ordinary-differential-equations
sde
dae
stochastic-differential-equations
delay-differential-equations
differential-algebraic-equations
scientific-machine-learning
sciml
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Updated
Feb 12, 2021 - R
BrainPy: A general platform for computational neuroscience and brain-inspired computation
biological-simulations
neuroscience
ode
computational-neuroscience
dde
spiking-neural-networks
differential-equations
ordinary-differential-equations
sde
stochastic-differential-equations
delay-differential-equations
numerical-integration
brain-inspired-computation
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Updated
Apr 18, 2021 - Python
C and Python examples from my book on using PETSc to solve PDEs
python
c
pdf
parallel-computing
scientific-computing
partial-differential-equations
finite-difference
ordinary-differential-equations
petsc
krylov
multigrid
variational-inequality
advection
newtons-method
preconditioning
supercomputing
finite-element-methods
fluid-mechanics
firedrake
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Updated
Apr 5, 2021 - C
∫ Straightforward numerical integration of systems of ordinary differential equations
code-generation
numerical-codes
ordinary-differential-equations
sympy
symbolic-manipulation
initial-value-problem
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Updated
Dec 10, 2020 - Python
Solving linear, nonlinear equations, ordinary differential equations, ... using numerical methods in fortran
fortran
ode
integral
ordinary-differential-equations
linear-equations
nonlinear-equations
numerical-methods
sde
stochastic-differential-equations
plot-fortran
non-uniform-random-variate
quadrature-integration
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Updated
Mar 25, 2021 - Fortran
Solve ODEs fast, with support for PyMC3
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Updated
Apr 12, 2021 - Jupyter Notebook
A library for building differential equations arising from physical problems for physics-informed and scientific machine learning (SciML)
fast
ode
differential-equations
ordinary-differential-equations
differentialequations
hamiltonian
second-order-differential-equations
scientific-machine-learning
sciml
-
Updated
Mar 12, 2021 - Julia
Easy scientific machine learning (SciML) parameter estimation with pre-built loss functions
estimation
ode
dde
differential-equations
parameter-estimation
ordinary-differential-equations
differentialequations
sde
dae
stochastic-differential-equations
differential-algebraic-equations
neural-ode
scientific-ai
scientfic-ml
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Updated
Feb 6, 2021 - Julia
Solves stiff differential algebraic equations (DAE) using variable stepsize backwards finite difference formula (BDF) in the SciML scientific machine learning organization
ode
differential-equations
ordinary-differential-equations
differentialequations
dae
differential-algebraic-equations
bdf
scientific-machine-learning
dassl
sciml
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Updated
Dec 26, 2020 - Julia
Geometric Numerical Integration in Julia
ordinary-differential-equations
stochastic-differential-equations
differential-algebraic-equations
symplectic-integrators
variational-integrators
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Updated
Mar 12, 2021 - Julia
Supplementary code for the paper "Meta-Solver for Neural Ordinary Differential Equations" https://arxiv.org/abs/2103.08561
neural-network
parametrized
solver
pytorch
ordinary-differential-equations
runge-kutta
robustness
adversarial-attacks
neural-ode
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Updated
Mar 30, 2021 - Python
Python wrapper around odeint (from the boost C++ library)
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Updated
Apr 22, 2020 - C++
pySDC is a Python implementation of the spectral deferred correction (SDC) approach and its flavors, esp. the multilevel extension MLSDC and PFASST.
python
parallel-computing
partial-differential-equations
ordinary-differential-equations
iterative-methods
multigrid
parallel-in-time
collocation-method
pfasst
spectral-deferred-corrections
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Updated
Apr 16, 2021 - Python
Models and code for the ICLR 2020 workshop paper "Towards Understanding Normalization in Neural ODEs"
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Updated
Apr 27, 2020 - Python
Numerical Methods (NM) for BE Electrical II Year / II Part, Email: nm.khwopa@gmail.com
interpolation
partial-differential-equations
ordinary-differential-equations
linear-equations
numerical-methods
numerical-integration
numerical-differentiation
algebraic-equations
non-linear-equation
eigen-value
eigen-vector
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Updated
Sep 1, 2018
Port-Hamiltonian Approach to Neural Network Training
neural-network
optimization
ode
gradient-descent
ordinary-differential-equations
hamiltonian-dynamics
port-hamiltonian-systems
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Updated
Dec 11, 2019 - Jupyter Notebook
Python notebooks for Numerical Analysis
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Updated
Apr 12, 2021 - Jupyter Notebook
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It makes much more sense to error when
ODEProblemis not given adequate information to be able tosolve, and not duringsolve.