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https://github.com/JuliaFEM/JuliaFEM.jl.git
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updated JuliaFEM.jl
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+10
-1
@@ -10,7 +10,7 @@ module JuliaFEM
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#@Logging.configure(level=DEBUG)
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#using Lexicon
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import Base: +, -, /, *, push!, convert, getindex, length, similar, call, vec, endof
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import Base: +, -, /, *, push!, convert, getindex, setindex!, length, similar, call, vec, endof
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#importall Base
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@@ -55,6 +55,15 @@ function Base.linspace{T<:Array}(X1::T, X2::T, n)
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[1/2*(1-ti)*X1 + 1/2*(1+ti)*X2 for ti in linspace(-1, 1, n)]
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end
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function Base.resize!(A::SparseMatrixCSC, m::Int64, n::Int64)
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(n == A.n) && (m == A.m) && return
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@assert n >= A.n
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@assert m >= A.m
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append!(A.colptr, A.colptr[end]*ones(Int, m-A.m))
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A.n = n
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A.m = m
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end
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# fields, see https://github.com/JuliaFEM/JuliaFEM.jl/blob/master/notebooks/2015-06-14-data-structures.ipynb
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include("fields.jl")
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#include("basis.jl") # interpolation of discrete fields
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@@ -148,6 +148,11 @@ function call(element::Element, field_name::ASCIIString, time::Number)
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return element[field_name](time)
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end
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function get_dbasis{E<:AbstractElement}(::Type{E}, xi::Vector)
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basis(xi) = vec(get_basis(E, xi))
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return ForwardDiff.jacobian(basis, xi, cache=autodiffcache)'
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end
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function get_basis{E}(element::Element{E}, ip::IntegrationPoint)
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return get_basis(E, ip.xi)
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end
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+26
-9
@@ -9,16 +9,22 @@ abstract CG <: AbstractElement
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Given polynomial P and coordinates of reference element, calculate
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Lagrange basis functions
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"""
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function calculate_lagrange_basis(P, X)
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function calculate_lagrange_basis_coefficients(P, X)
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dim, nbasis = size(X)
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A = zeros(nbasis, nbasis)
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for i=1:nbasis
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A[i,:] = P(X[:, i])
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end
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invA = inv(A)'
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basis(xi) = (invA*P(xi))'
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dbasisdxi(xi) = (ForwardDiff.jacobian((xi) -> invA*P(xi), xi, cache=autodiffcache))'
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basis, dbasisdxi
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# invA = inv(A)'
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# basis(xi) = (invA*P(xi))'
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# dbasisdxi(xi) = (ForwardDiff.jacobian((xi) -> invA*P(xi), xi, cache=autodiffcache))'
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# basis, dbasisdxi
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# info(inv(A))
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# info(P([0.0, 0.0]))
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# invA = inv(A)'
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# basis(xi) = invA*P(xi)
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# return basis
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return inv(A)'
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end
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"""
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@@ -32,20 +38,31 @@ macro create_lagrange_element(element_name, element_description, X, P)
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eltype = esc(element_name)
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quote
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global get_basis, get_dbasis
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basis, dbasis = calculate_lagrange_basis($P, $X)
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#basis, dbasis = calculate_lagrange_basis($P, $X)
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C = calculate_lagrange_basis_coefficients($P, $X)
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basis(xi) = C*$P(xi)
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# dbasis = ForwardDiff.jacobian(basis)
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abstract $eltype <: CG
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function get_basis(::Type{$eltype}, xi::Vector{Float64})
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return basis(xi)
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function get_basis(::Type{$eltype}, xi::Vector)
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return basis(xi)'
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end
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#=
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function get_dbasis(::Type{$eltype}, xi::Vector{Float64})
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return dbasis(xi)
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return dbasis(xi)'
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end
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=#
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function $eltype(args...)
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return Element{$eltype}(args...)
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end
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function Base.size(::Type{$eltype})
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return Base.size($X)
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end
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end
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end
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