Erik Schnetter (eschnett)

eschnett

Geek Repo

Company:Perimeter Institute for Theoretical Physics

Location:Waterloo, Ontario, Canada

Home Page:http://www.perimeterinstitute.ca/personal/eschnetter/

Twitter:@eschnett

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Erik Schnetter's repositories

Delaunay.jl

Find the Delaunay triangulation for a set of points

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FourierTransforms.jl

Fast Fourier Transforms implement in pure Julia.

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SimplexPoly.jl

Operations on polynomials that live on a simplex

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SSHT.jl

Fast and exact spin spherical harmonic transforms

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AbstractSphericalHarmonics.jl

Provide a uniform interface to spin-weighted spherical harmonics

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BasicTraits.jl

Experiment with traits in Julia

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Compose.jl

Julia utilities for tabulated equations of state

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DiffEqOperators.jl

Linear operators for discretizations of differential equations and scientific machine learning (SciML)

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Makie.jl

High level plotting on the GPU.

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adios2-tutorial

A concise ADIOS2 tutorial enabling a full in-situ visualization workflow

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agda-unimath

Univalent mathematics in Agda

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amrex

AMReX: Software Framework for Block Structured AMR

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CUDA.jl

CUDA programming in Julia.

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GPUCompiler.jl

Reusable compiler infrastructure for Julia GPU backends.

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JLD2.jl

HDF5-compatible file format in pure Julia

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julia-on-hpc-systems

Information on how to set up Julia on HPC systems

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libfyaml

Fully feature complete YAML parser and emitter, supporting the latest YAML spec and passing the full YAML testsuite.

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LinearAlgebraTests.jl

Tests for Julia's composable linear algebra

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MPI.jl

MPI wrappers for Julia

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QuasinormalModes.jl

A Julia package for computing discrete eigenvalues of second order ODEs

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RePrimAnd

Support library providing EOS and primitive recovery framework for general relativistic ideal MHD

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SparseArrays.jl

SparseArrays.jl is a Julia stdlib

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StaticArrays.jl

Statically sized arrays for Julia

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SummationByPartsOperators.jl

A Julia library of summation-by-parts (SBP) operators used in finite difference, Fourier pseudospectral, continuous Galerkin, and discontinuous Galerkin methods to get provably stable semidiscretizations, paying special attention to boundary conditions.

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superlu

Supernodal sparse direct solver. https://portal.nersc.gov/project/sparse/superlu/

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superlu_dist

Distributed memory, MPI based SuperLU

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Trixi.jl

Trixi.jl: Adaptive high-order numerical simulations of hyperbolic PDEs in Julia

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