linear algebra
Linear algebra
good first issue
Indicates a good issue for first-time contributors to Julia
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numerical
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开源Go语言数值算法库(An open numerical library purely based on Go programming language)
go
interpolation
matrix
mathematics
scientific-computing
fitting
integral
linear-equations
numerical-methods
numerical
ode-solver
pde-solver
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Updated
Dec 11, 2019 - Go
Wide-Integer implements a generic C++ template for uint128_t, uint256_t, uint512_t, uint1024_t, etc.
high-performance
embedded-systems
arbitrary-precision
multiprecision
numerical
uint128
uint24
uint256
big-integer
arbitrary-precision-integer
uint512
uint48
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Updated
Apr 5, 2022 - C++
python
formula
awesome
algorithm
practice
math
mathematics
funny
implementation
mathematical-functions
numerical
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Updated
Dec 16, 2019 - Python
Repository for the Parallel Ice Sheet Model (PISM)
python
c-plus-plus
climate
parallel
mpi
sphinx
geophysics
scientific-computing
glacier
numerical
petsc
ice-sheet
sea-level
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Updated
Feb 8, 2022 - C++
NRPy+, BlackHoles@Home, SENRv2, and the NRPy+ Jupyter Tutorial: Python-Based Code Generation for Numerical Relativity... and Beyond!
python
code
automatic
generation
codegen
sympy
general
numerical
adm
relativity
hyperbolic
bssn
covariant
pdes
nrpy
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Updated
Apr 5, 2022 - Jupyter Notebook
String helper methods and an inflector
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Updated
Feb 10, 2022 - PHP
Repositorio de la II Escuela de Verano en Física computacional (100% virtual), donde participaron estudiantes de habla hispana de todo lationamérica.
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Updated
Apr 12, 2021 - Jupyter Notebook
NLA course in OZON Masters
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Updated
Dec 13, 2019 - Jupyter Notebook
FractionalCalculus.jl: A Julia package for high performance, fast convergence and high precision numerical fractional calculus computing.
integration
algorithms
julia
differentiation
numerical
fractional-calculus
differintegral
riemann-liouville
grunwald-letnikov
caputo
matrix-discrete
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Updated
Mar 28, 2022 - Julia
Solve Fractional Differential Equations using high performance numerical methods
julia
ode
differential-equations
numerical-methods
pde
numerical
fractional-calculus
fde
scientific-machine-learning
fractional-differencing
fractional-differential-equations
riemann-liouville
caputo
matrix-discrete
fdde
distributed-order
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Updated
Apr 5, 2022 - Julia
A Finite Difference Method Engine in C++
numerical-calculations
partial-differential-equations
finite-difference
heat-equation
heat-transfer
fdm
numerical-methods
finite-differences
numerical-integration
numerical
numerical-computation
diffusion-equation
finite-difference-method
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Updated
Dec 31, 2021 - C++
A Quasi-Monte-Carlo Integrator Library with CUDA Support
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Updated
Oct 16, 2021 - C++
Python implementation of the exact Riemann solver of Toro (1999).
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Updated
Feb 19, 2017 - Python
ODE system solver using dG(q), time-discontinuous Galerkin with Lobatto basis.
python
integration
numpy
cython
solver
python3
ode
ordinary-differential-equations
python2
python27
python34
numerical
discontinuous-galerkin
galerkin
ode-solver
ivp
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Updated
Apr 27, 2017 - Python
Connect Owl with other accelerators and numerical frameworks with symbolic maths
machine-learning
algebra
scientific-computing
neural-networks
gpu-computing
numerical
symbolic-math
onnx
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Updated
Dec 21, 2020 - OCaml
Powerful as a stand-alone plotting application - but ALSO a COM/ActiveX object - put it in YOUR system very easily !
open-source
com
graphics
activex
graphics-programming
plotting
expression-evaluator
numerical
excel-importer
function-evaluator
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Updated
Aug 8, 2019 - C++
A lightweight, parallel python wrapper for the GSL integration library
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Updated
Mar 3, 2021 - C
Weighted least squares meshless interpolator and differentiator.
python
interpolation
numpy
cython
python3
least-squares
curve-fitting
python2
python27
python34
differentiation
numerical
meshless
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Updated
Jul 18, 2018 - Python
Numerical integration methods as discussed on thoughts-on-cpp.com
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Updated
Mar 15, 2021 - C++
An exact riemann problem solver written in julia. This program which generates exact solutions for the hydrodynamics Euler equations using Toro solver.
julia
cfd
hydrodynamics
numerical
sod-shock-tube
riemann-solver
hydrodynamics-euler-equations
toro-solver
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Updated
Dec 14, 2018 - Julia
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Currently, this is defined only for arrays, but it seems like we should have
(I just came across this when trying to implement this algorithm for random unitary matrices, which is basically
Q * Diagonal(normalize.(diag(R)), but I discovered thatnormalizedidn't work.)