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1.5.0-DEV-07b72375e2.log
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Julia Version 1.5.0-DEV.633
Commit 07b72375e2 (2020-04-15 15:23 UTC)
Platform Info:
OS: Linux (x86_64-pc-linux-gnu)
CPU: Intel(R) Xeon(R) Silver 4114 CPU @ 2.20GHz
WORD_SIZE: 64
LIBM: libopenlibm
LLVM: libLLVM-9.0.1 (ORCJIT, skylake)
Environment:
JULIA_DEPOT_PATH = ::/usr/local/share/julia
JULIA_NUM_THREADS = 2
Resolving package versions...
Installed FFTW_jll ───────────────────── v3.3.9+5
Installed RecursiveFactorization ─────── v0.1.0
Installed LabelledArrays ─────────────── v1.1.0
Installed DiffEqCallbacks ────────────── v2.13.0
Installed StaticArrays ───────────────── v0.12.1
Installed MacroTools ─────────────────── v0.5.5
Installed SummationByPartsOperators ──── v0.3.3
Installed TimeZones ──────────────────── v1.0.1
Installed LeftChildRightSiblingTrees ─── v0.1.2
Installed Adapt ──────────────────────── v1.0.1
Installed Mocking ────────────────────── v0.7.1
Installed RecursiveArrayTools ────────── v2.3.1
Installed Roots ──────────────────────── v1.0.1
Installed Parameters ─────────────────── v0.12.0
Installed IterTools ──────────────────── v1.3.0
Installed MKL_jll ────────────────────── v2019.0.117+2
Installed DocStringExtensions ────────── v0.8.1
Installed Missings ───────────────────── v0.4.3
Installed ChainRulesCore ─────────────── v0.7.1
Installed ProgressLogging ────────────── v0.1.2
Installed Libiconv_jll ───────────────── v1.16.0+2
Installed XML2_jll ───────────────────── v2.9.9+4
Installed Distances ──────────────────── v0.8.2
Installed CommonSubexpressions ───────── v0.2.0
Installed DiffEqBase ─────────────────── v6.29.2
Installed TableTraits ────────────────── v1.0.0
Installed ToeplitzMatrices ───────────── v0.6.0
Installed DiffResults ────────────────── v1.0.2
Installed MuladdMacro ────────────────── v0.2.2
Installed IteratorInterfaceExtensions ── v1.0.0
Installed NaNMath ────────────────────── v0.3.3
Installed ForwardDiff ────────────────── v0.10.10
Installed LightGraphs ────────────────── v1.3.1
Installed ConsoleProgressMonitor ─────── v0.1.2
Installed DSP ────────────────────────── v0.6.4
Installed OpenSpecFun_jll ────────────── v0.5.3+3
Installed MPFR_jll ───────────────────── v4.0.2+2
Installed PolynomialBases ────────────── v0.4.5
Installed NLsolve ────────────────────── v4.3.0
Installed LoggingExtras ──────────────── v0.4.0
Installed EzXML ──────────────────────── v1.1.0
Installed UnPack ─────────────────────── v0.1.0
Installed DataStructures ─────────────── v0.17.12
Installed Polynomials ────────────────── v0.7.0
Installed Requires ───────────────────── v1.0.1
Installed ArrayInterface ─────────────── v2.8.5
Installed SimpleTraits ───────────────── v0.9.1
Installed FFTW ───────────────────────── v1.2.0
Installed Inflate ────────────────────── v0.1.2
Installed IntelOpenMP_jll ────────────── v2018.0.3+0
Installed ExponentialUtilities ───────── v1.6.0
Installed TreeViews ──────────────────── v0.3.0
Installed ExprTools ──────────────────── v0.1.1
Installed RecipesBase ────────────────── v1.0.0
Installed StatsBase ──────────────────── v0.33.0
Installed FunctionWrappers ───────────── v1.1.1
Installed FastTransforms_jll ─────────── v0.2.13+1
Installed ArgCheck ───────────────────── v1.1.0
Installed FastGaussQuadrature ────────── v0.4.2
Installed Reexport ───────────────────── v0.2.0
Installed ProgressMeter ──────────────── v1.2.0
Installed SortingAlgorithms ──────────── v0.3.1
Installed BinaryProvider ─────────────── v0.5.8
Installed Intervals ──────────────────── v1.0.0
Installed OpenBLAS_jll ───────────────── v0.3.9+2
Installed VertexSafeGraphs ───────────── v0.1.1
Installed OrdinaryDiffEq ─────────────── v5.34.0
Installed Zlib_jll ───────────────────── v1.2.11+9
Installed Unrolled ───────────────────── v0.1.3
Installed CompilerSupportLibraries_jll ─ v0.3.3+0
Installed FiniteDiff ─────────────────── v2.3.0
Installed NLSolversBase ──────────────── v7.6.1
Installed ArnoldiMethod ──────────────── v0.0.4
Installed LineSearches ───────────────── v7.0.1
Installed AbstractTrees ──────────────── v0.3.3
Installed ZygoteRules ────────────────── v0.2.0
Installed OrderedCollections ─────────── v1.1.0
Installed GMP_jll ────────────────────── v6.1.2+5
Installed DataAPI ────────────────────── v1.1.0
Installed GenericSVD ─────────────────── v0.3.0
Installed Compat ─────────────────────── v3.8.0
Installed SparseDiffTools ────────────── v1.6.0
Installed SpecialFunctions ───────────── v0.10.0
Installed FastTransforms ─────────────── v0.8.2
Installed AbstractFFTs ───────────────── v0.5.0
Installed DiffRules ──────────────────── v1.0.1
Installed TerminalLoggers ────────────── v0.1.1
Installed IterativeSolvers ───────────── v0.8.4
Updating `~/.julia/environments/v1.5/Project.toml`
[9f78cca6] + SummationByPartsOperators v0.3.3
Updating `~/.julia/environments/v1.5/Manifest.toml`
[621f4979] + AbstractFFTs v0.5.0
[1520ce14] + AbstractTrees v0.3.3
[79e6a3ab] + Adapt v1.0.1
[dce04be8] + ArgCheck v1.1.0
[ec485272] + ArnoldiMethod v0.0.4
[4fba245c] + ArrayInterface v2.8.5
[b99e7846] + BinaryProvider v0.5.8
[d360d2e6] + ChainRulesCore v0.7.1
[bbf7d656] + CommonSubexpressions v0.2.0
[34da2185] + Compat v3.8.0
[e66e0078] + CompilerSupportLibraries_jll v0.3.3+0
[88cd18e8] + ConsoleProgressMonitor v0.1.2
[717857b8] + DSP v0.6.4
[9a962f9c] + DataAPI v1.1.0
[864edb3b] + DataStructures v0.17.12
[2b5f629d] + DiffEqBase v6.29.2
[459566f4] + DiffEqCallbacks v2.13.0
[163ba53b] + DiffResults v1.0.2
[b552c78f] + DiffRules v1.0.1
[b4f34e82] + Distances v0.8.2
[ffbed154] + DocStringExtensions v0.8.1
[d4d017d3] + ExponentialUtilities v1.6.0
[e2ba6199] + ExprTools v0.1.1
[8f5d6c58] + EzXML v1.1.0
[7a1cc6ca] + FFTW v1.2.0
[f5851436] + FFTW_jll v3.3.9+5
[442a2c76] + FastGaussQuadrature v0.4.2
[057dd010] + FastTransforms v0.8.2
[34b6f7d7] + FastTransforms_jll v0.2.13+1
[6a86dc24] + FiniteDiff v2.3.0
[f6369f11] + ForwardDiff v0.10.10
[069b7b12] + FunctionWrappers v1.1.1
[781609d7] + GMP_jll v6.1.2+5
[01680d73] + GenericSVD v0.3.0
[d25df0c9] + Inflate v0.1.2
[1d5cc7b8] + IntelOpenMP_jll v2018.0.3+0
[d8418881] + Intervals v1.0.0
[c8e1da08] + IterTools v1.3.0
[42fd0dbc] + IterativeSolvers v0.8.4
[82899510] + IteratorInterfaceExtensions v1.0.0
[2ee39098] + LabelledArrays v1.1.0
[1d6d02ad] + LeftChildRightSiblingTrees v0.1.2
[94ce4f54] + Libiconv_jll v1.16.0+2
[093fc24a] + LightGraphs v1.3.1
[d3d80556] + LineSearches v7.0.1
[e6f89c97] + LoggingExtras v0.4.0
[856f044c] + MKL_jll v2019.0.117+2
[3a97d323] + MPFR_jll v4.0.2+2
[1914dd2f] + MacroTools v0.5.5
[e1d29d7a] + Missings v0.4.3
[78c3b35d] + Mocking v0.7.1
[46d2c3a1] + MuladdMacro v0.2.2
[d41bc354] + NLSolversBase v7.6.1
[2774e3e8] + NLsolve v4.3.0
[77ba4419] + NaNMath v0.3.3
[4536629a] + OpenBLAS_jll v0.3.9+2
[efe28fd5] + OpenSpecFun_jll v0.5.3+3
[bac558e1] + OrderedCollections v1.1.0
[1dea7af3] + OrdinaryDiffEq v5.34.0
[d96e819e] + Parameters v0.12.0
[c74db56a] + PolynomialBases v0.4.5
[f27b6e38] + Polynomials v0.7.0
[33c8b6b6] + ProgressLogging v0.1.2
[92933f4c] + ProgressMeter v1.2.0
[3cdcf5f2] + RecipesBase v1.0.0
[731186ca] + RecursiveArrayTools v2.3.1
[f2c3362d] + RecursiveFactorization v0.1.0
[189a3867] + Reexport v0.2.0
[ae029012] + Requires v1.0.1
[f2b01f46] + Roots v1.0.1
[699a6c99] + SimpleTraits v0.9.1
[a2af1166] + SortingAlgorithms v0.3.1
[47a9eef4] + SparseDiffTools v1.6.0
[276daf66] + SpecialFunctions v0.10.0
[90137ffa] + StaticArrays v0.12.1
[2913bbd2] + StatsBase v0.33.0
[9f78cca6] + SummationByPartsOperators v0.3.3
[3783bdb8] + TableTraits v1.0.0
[5d786b92] + TerminalLoggers v0.1.1
[f269a46b] + TimeZones v1.0.1
[c751599d] + ToeplitzMatrices v0.6.0
[a2a6695c] + TreeViews v0.3.0
[3a884ed6] + UnPack v0.1.0
[9602ed7d] + Unrolled v0.1.3
[19fa3120] + VertexSafeGraphs v0.1.1
[02c8fc9c] + XML2_jll v2.9.9+4
[83775a58] + Zlib_jll v1.2.11+9
[700de1a5] + ZygoteRules v0.2.0
[2a0f44e3] + Base64
[ade2ca70] + Dates
[8bb1440f] + DelimitedFiles
[8ba89e20] + Distributed
[b77e0a4c] + InteractiveUtils
[76f85450] + LibGit2
[8f399da3] + Libdl
[37e2e46d] + LinearAlgebra
[56ddb016] + Logging
[d6f4376e] + Markdown
[a63ad114] + Mmap
[44cfe95a] + Pkg
[de0858da] + Printf
[3fa0cd96] + REPL
[9a3f8284] + Random
[ea8e919c] + SHA
[9e88b42a] + Serialization
[1a1011a3] + SharedArrays
[6462fe0b] + Sockets
[2f01184e] + SparseArrays
[10745b16] + Statistics
[4607b0f0] + SuiteSparse
[8dfed614] + Test
[cf7118a7] + UUIDs
[4ec0a83e] + Unicode
Building TimeZones ─────→ `~/.julia/packages/TimeZones/zymSN/deps/build.log`
Building FFTW ──────────→ `~/.julia/packages/FFTW/qqcBj/deps/build.log`
Building FastTransforms → `~/.julia/packages/FastTransforms/MjTJy/deps/build.log`
Testing SummationByPartsOperators
Status `/tmp/jl_yXviPY/Project.toml`
[dce04be8] ArgCheck v1.1.0
[aae01518] BandedMatrices v0.15.3
[2b5f629d] DiffEqBase v6.29.2
[459566f4] DiffEqCallbacks v2.13.0
[7a1cc6ca] FFTW v1.2.0
[1dea7af3] OrdinaryDiffEq v5.34.0
[d96e819e] Parameters v0.12.0
[c74db56a] PolynomialBases v0.4.5
[189a3867] Reexport v0.2.0
[ae029012] Requires v1.0.1
[276daf66] SpecialFunctions v0.10.0
[90137ffa] StaticArrays v0.12.1
[9f78cca6] SummationByPartsOperators v0.3.3
[9602ed7d] Unrolled v0.1.3
[37e2e46d] LinearAlgebra
[2f01184e] SparseArrays
[8dfed614] Test
Status `/tmp/jl_yXviPY/Manifest.toml`
[621f4979] AbstractFFTs v0.5.0
[1520ce14] AbstractTrees v0.3.3
[79e6a3ab] Adapt v1.0.1
[dce04be8] ArgCheck v1.1.0
[ec485272] ArnoldiMethod v0.0.4
[4fba245c] ArrayInterface v2.8.5
[4c555306] ArrayLayouts v0.2.4
[aae01518] BandedMatrices v0.15.3
[b99e7846] BinaryProvider v0.5.8
[d360d2e6] ChainRulesCore v0.7.1
[bbf7d656] CommonSubexpressions v0.2.0
[34da2185] Compat v3.8.0
[e66e0078] CompilerSupportLibraries_jll v0.3.3+0
[88cd18e8] ConsoleProgressMonitor v0.1.2
[717857b8] DSP v0.6.4
[9a962f9c] DataAPI v1.1.0
[864edb3b] DataStructures v0.17.12
[2b5f629d] DiffEqBase v6.29.2
[459566f4] DiffEqCallbacks v2.13.0
[163ba53b] DiffResults v1.0.2
[b552c78f] DiffRules v1.0.1
[b4f34e82] Distances v0.8.2
[ffbed154] DocStringExtensions v0.8.1
[d4d017d3] ExponentialUtilities v1.6.0
[e2ba6199] ExprTools v0.1.1
[8f5d6c58] EzXML v1.1.0
[7a1cc6ca] FFTW v1.2.0
[f5851436] FFTW_jll v3.3.9+5
[442a2c76] FastGaussQuadrature v0.4.2
[057dd010] FastTransforms v0.8.2
[34b6f7d7] FastTransforms_jll v0.2.13+1
[1a297f60] FillArrays v0.8.7
[6a86dc24] FiniteDiff v2.3.0
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WARNING: Method definition combine_axes(Any, Any) in module Broadcast at broadcast.jl:474 overwritten in module DiffEqBase at /home/pkgeval/.julia/packages/DiffEqBase/H1xRL/src/diffeqfastbc.jl:18.
** incremental compilation may be fatally broken for this module **
WARNING: Method definition combine_axes(Any, Any) in module Broadcast at broadcast.jl:474 overwritten in module DiffEqBase at /home/pkgeval/.julia/packages/DiffEqBase/H1xRL/src/diffeqfastbc.jl:18.
** incremental compilation may be fatally broken for this module **
WARNING: Method definition combine_axes(Any, Any) in module Broadcast at broadcast.jl:474 overwritten in module DiffEqBase at /home/pkgeval/.julia/packages/DiffEqBase/H1xRL/src/diffeqfastbc.jl:18.
** incremental compilation may be fatally broken for this module **
WARNING: Method definition combine_axes(Any, Any) in module Broadcast at broadcast.jl:474 overwritten in module DiffEqBase at /home/pkgeval/.julia/packages/DiffEqBase/H1xRL/src/diffeqfastbc.jl:18.
** incremental compilation may be fatally broken for this module **
Test Summary: | Pass Total
Periodic Operators | 1265 1265
648.424497 seconds (144.18 M allocations: 7.020 GiB, 0.89% gc time)
SBP 1st derivative operator of order 2 {T=Float32, Parallel=Val{:serial}}
on a grid in [-1.0, 2.0] using 101 nodes
and coefficients given in
Mattsson, Nordström (2004)
Summation by parts operators for finite difference approximations of second
derivaties.
Journal of Computational Physics 199, pp. 503-540.
Coefficients of the SBP 1st derivative operator of order 2 given in
Mattsson, Nordström (2004)
Summation by parts operators for finite difference approximations of second
derivaties.
Journal of Computational Physics 199, pp. 503-540.
SBP 1st derivative operator of order 4 {T=Float32, Parallel=Val{:serial}}
on a grid in [-1.0, 2.0] using 101 nodes
and coefficients given in
Mattsson, Nordström (2004)
Summation by parts operators for finite difference approximations of second
derivaties.
Journal of Computational Physics 199, pp. 503-540.
Coefficients of the SBP 1st derivative operator of order 4 given in
Mattsson, Nordström (2004)
Summation by parts operators for finite difference approximations of second
derivaties.
Journal of Computational Physics 199, pp. 503-540.
SBP 1st derivative operator of order 6 {T=Float32, Parallel=Val{:serial}}
on a grid in [-1.0, 2.0] using 101 nodes
and coefficients given in
Mattsson, Nordström (2004)
Summation by parts operators for finite difference approximations of second
derivaties.
Journal of Computational Physics 199, pp. 503-540.
Coefficients of the SBP 1st derivative operator of order 6 given in
Mattsson, Nordström (2004)
Summation by parts operators for finite difference approximations of second
derivaties.
Journal of Computational Physics 199, pp. 503-540.
SBP 1st derivative operator of order 8 {T=Float32, Parallel=Val{:serial}}
on a grid in [-1.0, 2.0] using 101 nodes
and coefficients given in
Mattsson, Nordström (2004)
Summation by parts operators for finite difference approximations of second
derivaties.
Journal of Computational Physics 199, pp. 503-540.
Coefficients of the SBP 1st derivative operator of order 8 given in
Mattsson, Nordström (2004)
Summation by parts operators for finite difference approximations of second
derivaties.
Journal of Computational Physics 199, pp. 503-540.
SBP 1st derivative operator of order 2 {T=Float64, Parallel=Val{:serial}}
on a grid in [-1.0, 2.0] using 101 nodes
and coefficients given in
Mattsson, Nordström (2004)
Summation by parts operators for finite difference approximations of second
derivaties.
Journal of Computational Physics 199, pp. 503-540.
Coefficients of the SBP 1st derivative operator of order 2 given in
Mattsson, Nordström (2004)
Summation by parts operators for finite difference approximations of second
derivaties.
Journal of Computational Physics 199, pp. 503-540.
SBP 1st derivative operator of order 4 {T=Float64, Parallel=Val{:serial}}
on a grid in [-1.0, 2.0] using 101 nodes
and coefficients given in
Mattsson, Nordström (2004)
Summation by parts operators for finite difference approximations of second
derivaties.
Journal of Computational Physics 199, pp. 503-540.
Coefficients of the SBP 1st derivative operator of order 4 given in
Mattsson, Nordström (2004)
Summation by parts operators for finite difference approximations of second
derivaties.
Journal of Computational Physics 199, pp. 503-540.
SBP 1st derivative operator of order 6 {T=Float64, Parallel=Val{:serial}}
on a grid in [-1.0, 2.0] using 101 nodes
and coefficients given in
Mattsson, Nordström (2004)
Summation by parts operators for finite difference approximations of second
derivaties.
Journal of Computational Physics 199, pp. 503-540.
Coefficients of the SBP 1st derivative operator of order 6 given in
Mattsson, Nordström (2004)
Summation by parts operators for finite difference approximations of second
derivaties.
Journal of Computational Physics 199, pp. 503-540.
SBP 1st derivative operator of order 8 {T=Float64, Parallel=Val{:serial}}
on a grid in [-1.0, 2.0] using 101 nodes
and coefficients given in
Mattsson, Nordström (2004)
Summation by parts operators for finite difference approximations of second
derivaties.
Journal of Computational Physics 199, pp. 503-540.
Coefficients of the SBP 1st derivative operator of order 8 given in
Mattsson, Nordström (2004)
Summation by parts operators for finite difference approximations of second
derivaties.
Journal of Computational Physics 199, pp. 503-540.
SBP 1st derivative operator of order 2 {T=Float32, Parallel=Val{:serial}}
on a grid in [-1.0, 2.0] using 101 nodes
and coefficients given in
Mattsson, Svärd, Nordström (2004)
Stable and Accurate Artificial Dissipation.
Journal of Scientific Computing 21.1, pp. 57-79.
See also (first and second derivatives)
Mattsson, Nordström (2004)
Summation by parts operators for finite difference approximations of second
derivaties.
Journal of Computational Physics 199, pp. 503-540.
Coefficients of the SBP 1st derivative operator of order 2 given in
Mattsson, Svärd, Nordström (2004)
Stable and Accurate Artificial Dissipation.
Journal of Scientific Computing 21.1, pp. 57-79.
See also (first and second derivatives)
Mattsson, Nordström (2004)
Summation by parts operators for finite difference approximations of second
derivaties.
Journal of Computational Physics 199, pp. 503-540.
SBP 1st derivative operator of order 4 {T=Float32, Parallel=Val{:serial}}
on a grid in [-1.0, 2.0] using 101 nodes
and coefficients given in
Mattsson, Svärd, Nordström (2004)
Stable and Accurate Artificial Dissipation.
Journal of Scientific Computing 21.1, pp. 57-79.
See also (first and second derivatives)
Mattsson, Nordström (2004)
Summation by parts operators for finite difference approximations of second
derivaties.
Journal of Computational Physics 199, pp. 503-540.
Coefficients of the SBP 1st derivative operator of order 4 given in
Mattsson, Svärd, Nordström (2004)
Stable and Accurate Artificial Dissipation.
Journal of Scientific Computing 21.1, pp. 57-79.
See also (first and second derivatives)
Mattsson, Nordström (2004)
Summation by parts operators for finite difference approximations of second
derivaties.
Journal of Computational Physics 199, pp. 503-540.
SBP 1st derivative operator of order 6 {T=Float32, Parallel=Val{:serial}}
on a grid in [-1.0, 2.0] using 101 nodes
and coefficients given in
Mattsson, Svärd, Nordström (2004)
Stable and Accurate Artificial Dissipation.
Journal of Scientific Computing 21.1, pp. 57-79.
See also (first and second derivatives)
Mattsson, Nordström (2004)
Summation by parts operators for finite difference approximations of second
derivaties.
Journal of Computational Physics 199, pp. 503-540.
Coefficients of the SBP 1st derivative operator of order 6 given in
Mattsson, Svärd, Nordström (2004)
Stable and Accurate Artificial Dissipation.
Journal of Scientific Computing 21.1, pp. 57-79.
See also (first and second derivatives)
Mattsson, Nordström (2004)
Summation by parts operators for finite difference approximations of second
derivaties.
Journal of Computational Physics 199, pp. 503-540.
SBP 1st derivative operator of order 8 {T=Float32, Parallel=Val{:serial}}
on a grid in [-1.0, 2.0] using 101 nodes
and coefficients given in
Mattsson, Svärd, Nordström (2004)
Stable and Accurate Artificial Dissipation.
Journal of Scientific Computing 21.1, pp. 57-79.
See also (first and second derivatives)
Mattsson, Nordström (2004)
Summation by parts operators for finite difference approximations of second
derivaties.
Journal of Computational Physics 199, pp. 503-540.
Coefficients of the SBP 1st derivative operator of order 8 given in
Mattsson, Svärd, Nordström (2004)
Stable and Accurate Artificial Dissipation.
Journal of Scientific Computing 21.1, pp. 57-79.
See also (first and second derivatives)
Mattsson, Nordström (2004)
Summation by parts operators for finite difference approximations of second
derivaties.
Journal of Computational Physics 199, pp. 503-540.
SBP 1st derivative operator of order 2 {T=Float64, Parallel=Val{:serial}}
on a grid in [-1.0, 2.0] using 101 nodes
and coefficients given in
Mattsson, Svärd, Nordström (2004)
Stable and Accurate Artificial Dissipation.
Journal of Scientific Computing 21.1, pp. 57-79.
See also (first and second derivatives)
Mattsson, Nordström (2004)
Summation by parts operators for finite difference approximations of second
derivaties.
Journal of Computational Physics 199, pp. 503-540.
Coefficients of the SBP 1st derivative operator of order 2 given in
Mattsson, Svärd, Nordström (2004)
Stable and Accurate Artificial Dissipation.
Journal of Scientific Computing 21.1, pp. 57-79.
See also (first and second derivatives)
Mattsson, Nordström (2004)
Summation by parts operators for finite difference approximations of second
derivaties.
Journal of Computational Physics 199, pp. 503-540.
SBP 1st derivative operator of order 4 {T=Float64, Parallel=Val{:serial}}
on a grid in [-1.0, 2.0] using 101 nodes
and coefficients given in
Mattsson, Svärd, Nordström (2004)
Stable and Accurate Artificial Dissipation.
Journal of Scientific Computing 21.1, pp. 57-79.
See also (first and second derivatives)
Mattsson, Nordström (2004)
Summation by parts operators for finite difference approximations of second
derivaties.
Journal of Computational Physics 199, pp. 503-540.
Coefficients of the SBP 1st derivative operator of order 4 given in
Mattsson, Svärd, Nordström (2004)
Stable and Accurate Artificial Dissipation.
Journal of Scientific Computing 21.1, pp. 57-79.
See also (first and second derivatives)
Mattsson, Nordström (2004)
Summation by parts operators for finite difference approximations of second
derivaties.
Journal of Computational Physics 199, pp. 503-540.
SBP 1st derivative operator of order 6 {T=Float64, Parallel=Val{:serial}}
on a grid in [-1.0, 2.0] using 101 nodes
and coefficients given in
Mattsson, Svärd, Nordström (2004)
Stable and Accurate Artificial Dissipation.
Journal of Scientific Computing 21.1, pp. 57-79.
See also (first and second derivatives)
Mattsson, Nordström (2004)
Summation by parts operators for finite difference approximations of second
derivaties.
Journal of Computational Physics 199, pp. 503-540.
Coefficients of the SBP 1st derivative operator of order 6 given in
Mattsson, Svärd, Nordström (2004)
Stable and Accurate Artificial Dissipation.
Journal of Scientific Computing 21.1, pp. 57-79.
See also (first and second derivatives)
Mattsson, Nordström (2004)
Summation by parts operators for finite difference approximations of second
derivaties.
Journal of Computational Physics 199, pp. 503-540.
SBP 1st derivative operator of order 8 {T=Float64, Parallel=Val{:serial}}
on a grid in [-1.0, 2.0] using 101 nodes
and coefficients given in
Mattsson, Svärd, Nordström (2004)
Stable and Accurate Artificial Dissipation.
Journal of Scientific Computing 21.1, pp. 57-79.
See also (first and second derivatives)
Mattsson, Nordström (2004)
Summation by parts operators for finite difference approximations of second
derivaties.
Journal of Computational Physics 199, pp. 503-540.
Coefficients of the SBP 1st derivative operator of order 8 given in
Mattsson, Svärd, Nordström (2004)
Stable and Accurate Artificial Dissipation.
Journal of Scientific Computing 21.1, pp. 57-79.
See also (first and second derivatives)
Mattsson, Nordström (2004)
Summation by parts operators for finite difference approximations of second
derivaties.
Journal of Computational Physics 199, pp. 503-540.
SBP 1st derivative operator of order 2 {T=Float32, Parallel=Val{:serial}}
on a grid in [-1.0, 2.0] using 101 nodes
and coefficients given in
Mattsson, Svärd, Shoeybi (2008)
Stable and accurate schemes for the compressible Navier-Stokes equations.
Journal of Computational Physics 227, pp. 2293-2316.
See also
Mattsson, Nordström (2004)
Summation by parts operators for finite difference approximations of second
derivaties.
Journal of Computational Physics 199, pp. 503-540.
Coefficients of the SBP 1st derivative operator of order 2 given in
Mattsson, Svärd, Shoeybi (2008)
Stable and accurate schemes for the compressible Navier-Stokes equations.
Journal of Computational Physics 227, pp. 2293-2316.
See also
Mattsson, Nordström (2004)
Summation by parts operators for finite difference approximations of second
derivaties.
Journal of Computational Physics 199, pp. 503-540.
SBP 1st derivative operator of order 4 {T=Float32, Parallel=Val{:serial}}
on a grid in [-1.0, 2.0] using 101 nodes
and coefficients given in
Mattsson, Svärd, Shoeybi (2008)
Stable and accurate schemes for the compressible Navier-Stokes equations.
Journal of Computational Physics 227, pp. 2293-2316.
See also
Mattsson, Nordström (2004)
Summation by parts operators for finite difference approximations of second
derivaties.
Journal of Computational Physics 199, pp. 503-540.
Coefficients of the SBP 1st derivative operator of order 4 given in
Mattsson, Svärd, Shoeybi (2008)
Stable and accurate schemes for the compressible Navier-Stokes equations.
Journal of Computational Physics 227, pp. 2293-2316.
See also
Mattsson, Nordström (2004)
Summation by parts operators for finite difference approximations of second
derivaties.
Journal of Computational Physics 199, pp. 503-540.
SBP 1st derivative operator of order 6 {T=Float32, Parallel=Val{:serial}}
on a grid in [-1.0, 2.0] using 101 nodes
and coefficients given in
Mattsson, Svärd, Shoeybi (2008)
Stable and accurate schemes for the compressible Navier-Stokes equations.
Journal of Computational Physics 227, pp. 2293-2316.
See also
Mattsson, Nordström (2004)
Summation by parts operators for finite difference approximations of second
derivaties.
Journal of Computational Physics 199, pp. 503-540.
Coefficients of the SBP 1st derivative operator of order 6 given in
Mattsson, Svärd, Shoeybi (2008)
Stable and accurate schemes for the compressible Navier-Stokes equations.
Journal of Computational Physics 227, pp. 2293-2316.
See also
Mattsson, Nordström (2004)
Summation by parts operators for finite difference approximations of second
derivaties.
Journal of Computational Physics 199, pp. 503-540.
SBP 1st derivative operator of order 8 {T=Float32, Parallel=Val{:serial}}
on a grid in [-1.0, 2.0] using 101 nodes
and coefficients given in
Mattsson, Svärd, Shoeybi (2008)
Stable and accurate schemes for the compressible Navier-Stokes equations.
Journal of Computational Physics 227, pp. 2293-2316.
See also
Mattsson, Nordström (2004)
Summation by parts operators for finite difference approximations of second
derivaties.
Journal of Computational Physics 199, pp. 503-540.
Coefficients of the SBP 1st derivative operator of order 8 given in
Mattsson, Svärd, Shoeybi (2008)
Stable and accurate schemes for the compressible Navier-Stokes equations.
Journal of Computational Physics 227, pp. 2293-2316.
See also
Mattsson, Nordström (2004)
Summation by parts operators for finite difference approximations of second
derivaties.
Journal of Computational Physics 199, pp. 503-540.
SBP 1st derivative operator of order 2 {T=Float64, Parallel=Val{:serial}}
on a grid in [-1.0, 2.0] using 101 nodes
and coefficients given in
Mattsson, Svärd, Shoeybi (2008)
Stable and accurate schemes for the compressible Navier-Stokes equations.
Journal of Computational Physics 227, pp. 2293-2316.
See also
Mattsson, Nordström (2004)
Summation by parts operators for finite difference approximations of second
derivaties.
Journal of Computational Physics 199, pp. 503-540.
Coefficients of the SBP 1st derivative operator of order 2 given in
Mattsson, Svärd, Shoeybi (2008)
Stable and accurate schemes for the compressible Navier-Stokes equations.
Journal of Computational Physics 227, pp. 2293-2316.
See also
Mattsson, Nordström (2004)
Summation by parts operators for finite difference approximations of second
derivaties.
Journal of Computational Physics 199, pp. 503-540.
SBP 1st derivative operator of order 4 {T=Float64, Parallel=Val{:serial}}
on a grid in [-1.0, 2.0] using 101 nodes
and coefficients given in
Mattsson, Svärd, Shoeybi (2008)
Stable and accurate schemes for the compressible Navier-Stokes equations.
Journal of Computational Physics 227, pp. 2293-2316.
See also
Mattsson, Nordström (2004)
Summation by parts operators for finite difference approximations of second
derivaties.
Journal of Computational Physics 199, pp. 503-540.
Coefficients of the SBP 1st derivative operator of order 4 given in
Mattsson, Svärd, Shoeybi (2008)
Stable and accurate schemes for the compressible Navier-Stokes equations.
Journal of Computational Physics 227, pp. 2293-2316.
See also
Mattsson, Nordström (2004)
Summation by parts operators for finite difference approximations of second
derivaties.
Journal of Computational Physics 199, pp. 503-540.
SBP 1st derivative operator of order 6 {T=Float64, Parallel=Val{:serial}}
on a grid in [-1.0, 2.0] using 101 nodes
and coefficients given in
Mattsson, Svärd, Shoeybi (2008)
Stable and accurate schemes for the compressible Navier-Stokes equations.
Journal of Computational Physics 227, pp. 2293-2316.
See also
Mattsson, Nordström (2004)
Summation by parts operators for finite difference approximations of second
derivaties.
Journal of Computational Physics 199, pp. 503-540.
Coefficients of the SBP 1st derivative operator of order 6 given in
Mattsson, Svärd, Shoeybi (2008)
Stable and accurate schemes for the compressible Navier-Stokes equations.
Journal of Computational Physics 227, pp. 2293-2316.
See also
Mattsson, Nordström (2004)
Summation by parts operators for finite difference approximations of second
derivaties.
Journal of Computational Physics 199, pp. 503-540.
SBP 1st derivative operator of order 8 {T=Float64, Parallel=Val{:serial}}
on a grid in [-1.0, 2.0] using 101 nodes
and coefficients given in
Mattsson, Svärd, Shoeybi (2008)
Stable and accurate schemes for the compressible Navier-Stokes equations.
Journal of Computational Physics 227, pp. 2293-2316.
See also
Mattsson, Nordström (2004)
Summation by parts operators for finite difference approximations of second
derivaties.
Journal of Computational Physics 199, pp. 503-540.
Coefficients of the SBP 1st derivative operator of order 8 given in
Mattsson, Svärd, Shoeybi (2008)
Stable and accurate schemes for the compressible Navier-Stokes equations.
Journal of Computational Physics 227, pp. 2293-2316.
See also
Mattsson, Nordström (2004)
Summation by parts operators for finite difference approximations of second
derivaties.
Journal of Computational Physics 199, pp. 503-540.
SBP 1st derivative operator of order 2 {T=Float32, Parallel=Val{:serial}}
on a grid in [-1.0, 2.0] using 101 nodes
and coefficients given in
Mattsson (2014)
Diagonal-norm summation by parts operators for fiite difference approximations
of third and fourth derivatives.
Journal of Computational Physics 274, pp. 432-454.
Coefficients of the SBP 1st derivative operator of order 2 given in
Mattsson (2014)
Diagonal-norm summation by parts operators for fiite difference approximations
of third and fourth derivatives.
Journal of Computational Physics 274, pp. 432-454.
SBP 1st derivative operator of order 4 {T=Float32, Parallel=Val{:serial}}
on a grid in [-1.0, 2.0] using 101 nodes
and coefficients given in
Mattsson (2014)
Diagonal-norm summation by parts operators for fiite difference approximations
of third and fourth derivatives.
Journal of Computational Physics 274, pp. 432-454.
Coefficients of the SBP 1st derivative operator of order 4 given in
Mattsson (2014)
Diagonal-norm summation by parts operators for fiite difference approximations
of third and fourth derivatives.
Journal of Computational Physics 274, pp. 432-454.
SBP 1st derivative operator of order 6 {T=Float32, Parallel=Val{:serial}}
on a grid in [-1.0, 2.0] using 101 nodes
and coefficients given in
Mattsson (2014)
Diagonal-norm summation by parts operators for fiite difference approximations
of third and fourth derivatives.
Journal of Computational Physics 274, pp. 432-454.
Coefficients of the SBP 1st derivative operator of order 6 given in
Mattsson (2014)
Diagonal-norm summation by parts operators for fiite difference approximations
of third and fourth derivatives.
Journal of Computational Physics 274, pp. 432-454.
SBP 1st derivative operator of order 2 {T=Float64, Parallel=Val{:serial}}
on a grid in [-1.0, 2.0] using 101 nodes
and coefficients given in
Mattsson (2014)
Diagonal-norm summation by parts operators for fiite difference approximations
of third and fourth derivatives.
Journal of Computational Physics 274, pp. 432-454.
Coefficients of the SBP 1st derivative operator of order 2 given in
Mattsson (2014)
Diagonal-norm summation by parts operators for fiite difference approximations
of third and fourth derivatives.
Journal of Computational Physics 274, pp. 432-454.
SBP 1st derivative operator of order 4 {T=Float64, Parallel=Val{:serial}}
on a grid in [-1.0, 2.0] using 101 nodes
and coefficients given in
Mattsson (2014)
Diagonal-norm summation by parts operators for fiite difference approximations
of third and fourth derivatives.
Journal of Computational Physics 274, pp. 432-454.
Coefficients of the SBP 1st derivative operator of order 4 given in
Mattsson (2014)
Diagonal-norm summation by parts operators for fiite difference approximations
of third and fourth derivatives.
Journal of Computational Physics 274, pp. 432-454.
SBP 1st derivative operator of order 6 {T=Float64, Parallel=Val{:serial}}
on a grid in [-1.0, 2.0] using 101 nodes
and coefficients given in
Mattsson (2014)
Diagonal-norm summation by parts operators for fiite difference approximations
of third and fourth derivatives.
Journal of Computational Physics 274, pp. 432-454.
Coefficients of the SBP 1st derivative operator of order 6 given in
Mattsson (2014)
Diagonal-norm summation by parts operators for fiite difference approximations
of third and fourth derivatives.
Journal of Computational Physics 274, pp. 432-454.
SBP 1st derivative operator of order 2 {T=Float32, Parallel=Val{:serial}}
on a grid in [-1.0, 2.0] using 101 nodes
and coefficients given in
Mattsson, Almquist, Carpenter (2014)
Optimal diagonal-norm SBP operators.
Journal of Computational Physics 264, pp. 91-111.
Coefficients of the SBP 1st derivative operator of order 2 given in
Mattsson, Almquist, Carpenter (2014)
Optimal diagonal-norm SBP operators.
Journal of Computational Physics 264, pp. 91-111.
SBP 1st derivative operator of order 4 {T=Float32, Parallel=Val{:serial}}
on a grid in [-1.0, 2.0] using 101 nodes
and coefficients given in
Mattsson, Almquist, Carpenter (2014)
Optimal diagonal-norm SBP operators.
Journal of Computational Physics 264, pp. 91-111.
Coefficients of the SBP 1st derivative operator of order 4 given in
Mattsson, Almquist, Carpenter (2014)
Optimal diagonal-norm SBP operators.
Journal of Computational Physics 264, pp. 91-111.
SBP 1st derivative operator of order 6 {T=Float32, Parallel=Val{:serial}}
on a grid in [-1.0, 2.0] using 101 nodes
and coefficients given in
Mattsson, Almquist, Carpenter (2014)
Optimal diagonal-norm SBP operators.
Journal of Computational Physics 264, pp. 91-111.
Coefficients of the SBP 1st derivative operator of order 6 given in
Mattsson, Almquist, Carpenter (2014)
Optimal diagonal-norm SBP operators.
Journal of Computational Physics 264, pp. 91-111.
SBP 1st derivative operator of order 2 {T=Float64, Parallel=Val{:serial}}
on a grid in [-1.0, 2.0] using 101 nodes
and coefficients given in
Mattsson, Almquist, Carpenter (2014)
Optimal diagonal-norm SBP operators.
Journal of Computational Physics 264, pp. 91-111.
Coefficients of the SBP 1st derivative operator of order 2 given in
Mattsson, Almquist, Carpenter (2014)
Optimal diagonal-norm SBP operators.
Journal of Computational Physics 264, pp. 91-111.
SBP 1st derivative operator of order 4 {T=Float64, Parallel=Val{:serial}}
on a grid in [-1.0, 2.0] using 101 nodes
and coefficients given in
Mattsson, Almquist, Carpenter (2014)
Optimal diagonal-norm SBP operators.
Journal of Computational Physics 264, pp. 91-111.
Coefficients of the SBP 1st derivative operator of order 4 given in
Mattsson, Almquist, Carpenter (2014)
Optimal diagonal-norm SBP operators.
Journal of Computational Physics 264, pp. 91-111.
SBP 1st derivative operator of order 6 {T=Float64, Parallel=Val{:serial}}
on a grid in [-1.0, 2.0] using 101 nodes
and coefficients given in
Mattsson, Almquist, Carpenter (2014)
Optimal diagonal-norm SBP operators.
Journal of Computational Physics 264, pp. 91-111.
Coefficients of the SBP 1st derivative operator of order 6 given in
Mattsson, Almquist, Carpenter (2014)
Optimal diagonal-norm SBP operators.
Journal of Computational Physics 264, pp. 91-111.
SBP 1st derivative operator of order 2 {T=Float32, Parallel=Val{:serial}}
on a grid in [-1.0, 2.0] using 101 nodes
and coefficients given in
Mattsson, Almquist, Carpenter (2014)
Optimal diagonal-norm SBP operators.
Journal of Computational Physics 264, pp. 91-111.
Coefficients of the SBP 1st derivative operator of order 2 given in
Mattsson, Almquist, Carpenter (2014)