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21 changes: 20 additions & 1 deletion src/common_interface/integrator_utils.jl
Original file line number Diff line number Diff line change
Expand Up @@ -99,8 +99,20 @@ function handle_callback_modifiers!(integrator::ARKODEIntegrator)
integrator.t, integrator.u)
end

function handle_callback_modifiers!(integrator::IDAIntegrator)
"""
IDAReinit!(integrator)

The `integrator` object keeps a shadow copy of `u`, `du` and `t`. If these are
modified, this function needs to be called in order to update the solver's
internal datastructures to re-gain consistency.
"""
function IDAReinit!(integrator::IDAIntegrator)
IDAReInit(integrator.mem, integrator.t, integrator.u, integrator.du)
integrator.u_modified = false
end

function handle_callback_modifiers!(integrator::IDAIntegrator)
# Implicitly does IDAReinit!
DiffEqBase.initialize_dae!(integrator, IDADefaultInit())
end

Expand Down Expand Up @@ -175,6 +187,9 @@ end

function DiffEqBase.initialize_dae!(integrator::IDAIntegrator,
initializealg::IDADefaultInit)
if integrator.u_modified
IDAReinit!(integrator)
end
integrator.f(integrator.tmp, integrator.du, integrator.u, integrator.p, integrator.t)
tstart, tend = integrator.sol.prob.tspan
if any(abs.(integrator.tmp) .>= integrator.opts.reltol)
Expand All @@ -190,6 +205,10 @@ function DiffEqBase.initialize_dae!(integrator::IDAIntegrator,
end
dt = integrator.dt == tstart ? tend : integrator.dt
integrator.flag = IDACalcIC(integrator.mem, init_type, dt)

# Reflect consistent initial conditions back into the integrator's
# shadow copy. N.B.: ({du, u}_nvec are aliased to {du, u}).
IDAGetConsistentIC(integrator.mem, integrator.u_nvec, integrator.du_nvec)
end
if integrator.t == tstart && integrator.flag < 0
integrator.sol = SciMLBase.solution_new_retcode(integrator.sol,
Expand Down
31 changes: 11 additions & 20 deletions src/common_interface/solve.jl
Original file line number Diff line number Diff line change
Expand Up @@ -1223,26 +1223,9 @@ function DiffEqBase.__init(prob::DiffEqBase.AbstractDAEProblem{uType, duType, tu
jac = nothing
end

tout = [tspan[1]]
if save_start
if save_idxs === nothing
ures = Vector{uType}()
dures = Vector{uType}()
save_value!(ures, u0, uType, save_idxs)
if dense
save_value!(dures, du0, uType, save_idxs)
end
else
ures = [u0[save_idxs]]
if dense
dures = [du0[save_idxs]]
end
end
else
ures = Vector{uType}()
dures = Vector{uType}()
end

tout = Float64[]
ures = Vector{uType}()
dures = Vector{uType}()
tmp = isnothing(callbacks_internal) ? u0 : similar(u0)
uprev = isnothing(callbacks_internal) ? u0 : similar(u0)
retcode = flag >= 0 ? ReturnCode.Default : ReturnCode.InitialFailure
Expand Down Expand Up @@ -1311,6 +1294,14 @@ function DiffEqBase.__init(prob::DiffEqBase.AbstractDAEProblem{uType, duType, tu
initializealg)

DiffEqBase.initialize_dae!(integrator, initializealg)
integrator.u_modified && IDAReinit!(integrator)

if save_start
push!(tout, integrator.t)
save_value!(ures, integrator.u, uType, save_idxs)
save_value!(dures, integrator.u, uType, save_idxs)
end

initialize_callbacks!(integrator)
integrator
end # function solve
Expand Down
15 changes: 15 additions & 0 deletions test/common_interface/ida.jl
Original file line number Diff line number Diff line change
Expand Up @@ -93,3 +93,18 @@ tspan = (0.0, 10.0)
dae_prob = DAEProblem(f!, du0, u0, tspan; differential_vars = [false])
#Currently broken because initialize_dae! in OrdiniaryDiffEq specializes on ODEIntegrator
init(dae_prob, IDA(), initializealg = NoInit()).u == [0.0]

# test that initializers which modify states actually modify the states
struct DumbInit <: DiffEqBase.DAEInitializationAlgorithm end
function DiffEqBase.initialize_dae!(integrator::Sundials.IDAIntegrator, initializealg::DumbInit)
integrator.u .= 1
integrator.u_modified = true
DiffEqBase.initialize_dae!(integrator, Sundials.IDADefaultInit())
end
f(du, u, p, t) = du - u # u(t) = exp(t)
prob = DAEProblem(f, zeros(1), zeros(1), (0, 1), differential_vars = trues(1))
sol = solve(prob, IDA(), initializealg = DumbInit())
# test that initializealg is refected in the sol
isapprox(only(sol.u[begin]), 1, rtol = 1e-3)
# test that solve produced the right answer.
isapprox(only(sol.u[end]), exp(1), rtol = 1e-3)