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added specialized method for 3-argument dot with diagonal matrix #565

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Oct 22, 2024
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54 changes: 54 additions & 0 deletions src/linalg.jl
Original file line number Diff line number Diff line change
Expand Up @@ -629,6 +629,60 @@
return conj(dot(B, A))
end

function dot(x::AbstractSparseVector, D::Diagonal, y::AbstractVector)
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d = D.diag
if length(x) != length(y) || length(y) != length(d)
throw(

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DimensionMismatch("Vectors and matrix have different dimensions, x has a length $(length(x)), y has a length $(length(y)), D has side dimension $(length(d))")
)
end
nzvals = nonzeros(x)
nzinds = nonzeroinds(x)
s = zero(typeof(dot(first(x), first(D), first(y))))
@inbounds for nzidx in eachindex(nzvals)
s += dot(nzvals[nzidx], d[nzinds[nzidx]], y[nzinds[nzidx]])
end
return s
end

function dot(x::AbstractSparseVector, D::Diagonal, y::AbstractSparseVector)
d = D.diag
if length(y) != length(x) || length(y) != length(d)
throw(
DimensionMismatch("Vectors and matrix have different dimensions, x has a length $(length(x)), y has a length $(length(y)), Q has side dimension $(length(d))")
)
end
xnzind = nonzeroinds(x)
ynzind = nonzeroinds(y)
xnzval = nonzeros(x)
ynzval = nonzeros(y)
s = zero(typeof(dot(first(x), first(D), first(y))))
if isempty(xnzind) || isempty(ynzind)
return s

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end

x_idx = 1
y_idx = 1
x_idx_last = length(xnzind)
y_idx_last = length(ynzind)

# go through the nonzero indices of a and b simultaneously
@inbounds while x_idx <= x_idx_last && y_idx <= y_idx_last
ix = xnzind[x_idx]
iy = ynzind[y_idx]
if ix == iy
s += dot(xnzval[x_idx], d[ix], ynzval[y_idx])
x_idx += 1
y_idx += 1
elseif ix < iy
x_idx += 1

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else
y_idx += 1

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end
end
return s
end

## triangular sparse handling
## triangular multiplication
function LinearAlgebra.generic_trimatmul!(C::StridedVecOrMat, uploc, isunitc, tfun::Function, A::SparseMatrixCSCUnion, B::AbstractVecOrMat)
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14 changes: 14 additions & 0 deletions test/linalg.jl
Original file line number Diff line number Diff line change
Expand Up @@ -850,6 +850,20 @@ end
@test dot(TA,WB) ≈ dot(Matrix(TA), WB)
@test dot(TA,WC) ≈ dot(Matrix(TA), WC)
end
for M in (A, B, C)
D = Diagonal(M * M')
a = spzeros(Complex{Float64}, size(D, 1))
a[1:3] = rand(Complex{Float64}, 3)
b = spzeros(Complex{Float64}, size(D, 1))
b[1:3] = rand(Complex{Float64}, 3)
@test dot(a, D, b) ≈ dot(a, sparse(D), b)
@test dot(b, D, a) ≈ dot(b, sparse(D), a)
@test dot(b, D, a) ≈ dot(b, D, collect(a))
@test dot(b, D, a) ≈ dot(collect(b), D, a)
@test_throws DimensionMismatch dot(b, D, [a; 1])
@test_throws DimensionMismatch dot([b; 1], D, a)
@test_throws DimensionMismatch dot([b; 1], D, [a; 1])
end
end
@test_throws DimensionMismatch dot(sprand(5,5,0.2),sprand(5,6,0.2))
@test_throws DimensionMismatch dot(rand(5,5),sprand(5,6,0.2))
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