forked from jump-dev/Gurobi.jl
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grb_quad.jl
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/
grb_quad.jl
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# Quadratic terms & constraints
#
function add_qpterms!(model::Model, qr::IVec, qc::IVec, qv::FVec)
nnz = length(qr)
(nnz == length(qc) == length(qv)) || error("Inconsistent argument dimensions.")
if nnz > 0
ret = @grb_ccall(addqpterms, Cint, (
Ptr{Cvoid}, # model
Cint, # nnz
Ptr{Cint}, # qrow
Ptr{Cint}, # qcol
Ptr{Float64}, # qval
),
model, nnz, qr.-Cint(1), qc.-Cint(1), qv)
if ret != 0
throw(GurobiError(model.env, ret))
end
end
nothing
end
function add_qpterms!(model::Model, qr::Vector, qc::Vector, qv::Vector)
add_qpterms!(model, ivec(qr), ivec(qc), fvec(qv))
end
function add_qpterms!(model, H::SparseArrays.SparseMatrixCSC{Float64}) # H must be symmetric
n = num_vars(model)
(H.m == n && H.n == n) || error("H must be an n-by-n symmetric matrix.")
nnz_h = nnz(H)
qr = Array{Cint}(undef, nnz_h)
qc = Array{Cint}(undef, nnz_h)
qv = Array{Float64}(undef, nnz_h)
k = 0
colptr::Vector{Int} = H.colptr
nzval::Vector{Float64} = H.nzval
for i = 1 : n
qi::Cint = convert(Cint, i)
for j = colptr[i]:(colptr[i+1]-1)
qj = convert(Cint, H.rowval[j])
if qi < qj
k += 1
qr[k] = qi
qc[k] = qj
qv[k] = nzval[j]
elseif qi == qj
k += 1
qr[k] = qi
qc[k] = qj
qv[k] = nzval[j] * 0.5
end
end
end
add_qpterms!(model, qr[1:k], qc[1:k], qv[1:k])
end
function add_qpterms!(model, H::Matrix{Float64}) # H must be symmetric
n = num_vars(model)
size(H) == (n, n) || error("H must be an n-by-n symmetric matrix.")
nmax = round(Int,n * (n + 1) / 2)
qr = Array{Cint}(undef, nmax)
qc = Array{Cint}(undef, nmax)
qv = Array{Float64}(undef, nmax)
k::Int = 0
for i = 1 : n
qi = convert(Cint, i)
v = H[i,i]
if v != 0.
k += 1
qr[k] = qi
qc[k] = qi
qv[k] = v * 0.5
end
for j = i+1 : n
v = H[j, i]
if v != 0.
k += 1
qr[k] = qi
qc[k] = convert(Cint, j)
qv[k] = v
end
end
end
add_qpterms!(model, qr[1:k], qc[1:k], qv[1:k])
end
function add_diag_qpterms!(model, H::Vector) # H stores only the diagonal element
n = num_vars(model)
n == length(H) || error("Incompatible dimensions.")
q = [convert(Cint,1):convert(Cint,n)]
add_qpterms!(model, q, q, fvec(h))
end
function add_diag_qpterms!(model, hv::Real) # all diagonal elements are H
n = num_vars(model)
q = [convert(Cint,1):convert(Cint,n)]
add_qpterms!(model, q, q, fill(float64(hv), n))
end
function delq!(model::Model)
ret = @grb_ccall(delq, Cint, (
Ptr{Cvoid}, # model
),
model)
if ret != 0
throw(GurobiError(model.env, ret))
end
end
function getq(model::Model)
nz = get_intattr(model, "NumQNZs")
rowidx = Array{Cint}(undef, nz)
colidx = Array{Cint}(undef, nz)
val = Array{Float64}(undef, nz)
nzout = Ref{Cint}()
ret = @grb_ccall(getq, Cint, (
Ptr{Cvoid}, # model
Ptr{Cint}, # numqnzP
Ptr{Cint}, # qrow
Ptr{Cint}, # qcol
Ptr{Float64}# qval
),
model,nzout,rowidx,colidx,val)
if ret != 0
throw(GurobiError(model.env, ret))
end
return rowidx, colidx, val
end
# add_qconstr!
function add_qconstr!(model::Model, lind::IVec, lval::FVec, qr::IVec, qc::IVec, qv::FVec, rel::Cchar, rhs::Float64)
qnnz = length(qr)
qnnz == length(qc) == length(qv) || error("Inconsistent argument dimensions.")
lnnz = length(lind)
lnnz == length(lval) || error("Inconsistent argument dimensions.")
if qnnz > 0 || lnnz > 0
ret = @grb_ccall(addqconstr, Cint, (
Ptr{Cvoid}, # model
Cint, # lnnz
Ptr{Cint}, # lind
Ptr{Float64}, # lval
Cint, # qnnz
Ptr{Cint}, # qrow
Ptr{Cint}, # qcol
Ptr{Float64}, # qval
Cchar, # sense
Float64, # rhs
Ptr{UInt8} # name
),
model, lnnz, lind.-Cint(1), lval, qnnz, qr.-Cint(1), qc.-Cint(1), qv, rel, rhs, C_NULL)
if ret != 0
throw(GurobiError(model.env, ret))
end
end
nothing
end
function add_qconstr!(model::Model, lind::Vector, lval::Vector, qr::Vector, qc::Vector,
qv::Vector{Float64}, rel::GChars, rhs::Real)
add_qconstr!(model, ivec(lind), fvec(lval), ivec(qr), ivec(qc), fvec(qv), cchar(rel), Float64(rhs))
end
function delqconstrs!(model::Model, indices::Vector{Int})
ret = @grb_ccall(delqconstrs, Cint, (Ptr{Cvoid}, Cint, Ptr{Cint}), model, length(indices), Cint.(indices.-1))
if ret != 0
throw(GurobiError(model.env, ret))
end
end
function getqconstr(model::Model, index::Int)
# From the Gurobi documentation:
# Typical usage is to call this routine twice. In the first call, you
# specify the requested quadratic constraint, with NULL values for the array
# arguments.
affine_nnz = Cint[0]
quadratic_nnz = Cint[0]
ret = @grb_ccall(getqconstr, Cint, (Ptr{Cvoid}, Cint, # model, constraint
Ptr{Cint}, Ptr{Cint}, Ptr{Float64}, # affine terms
Ptr{Cint}, Ptr{Cint}, Ptr{Cint}, Ptr{Float64} # quadratic terms
),
model, Cint(index-1),
affine_nnz, C_NULL, C_NULL,
quadratic_nnz, C_NULL, C_NULL, C_NULL
)
if ret != 0
throw(GurobiError(model.env, ret))
end
affine_cols = fill(Cint(0), affine_nnz[1])
affine_coefs = fill(0.0, affine_nnz[1])
quadratic_rows = fill(Cint(0), quadratic_nnz[1])
quadratic_cols = fill(Cint(0), quadratic_nnz[1])
quadratic_coefs = fill(0.0, quadratic_nnz[1])
ret = @grb_ccall(getqconstr, Cint, (Ptr{Cvoid}, Cint, # model, constraint
Ptr{Cint}, Ptr{Cint}, Ptr{Float64}, # affine terms
Ptr{Cint}, Ptr{Cint}, Ptr{Cint}, Ptr{Float64} # quadratic terms
),
model, Cint(index-1),
affine_nnz, affine_cols, affine_coefs,
quadratic_nnz, quadratic_rows, quadratic_cols, quadratic_coefs
)
if ret != 0
throw(GurobiError(model.env, ret))
end
return affine_cols, affine_coefs, quadratic_rows, quadratic_cols, quadratic_coefs
end