@@ -115,7 +115,7 @@ z(k + 1) ~ z′(k)
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ss = structural_simplify (sys);
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if VERSION >= v " 1.7"
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prob = ODEProblem (ss, [x => 0.0 , y => 0.0 ], (0.0 , 1.0 ),
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- [kp => 1.0 ; z => 2 .0 ; z (k + 1 ) => 3 .0 ])
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+ [kp => 1.0 ; z => 3 .0 ; z (k + 1 ) => 2 .0 ])
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sol = solve (prob, Tsit5 (), kwargshandle = KeywordArgSilent)
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# For all inputs in parameters, just initialize them to 0.0, and then set them
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# in the callback.
@@ -127,17 +127,20 @@ if VERSION >= v"1.7"
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du[1 ] = - x + ud
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end
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function affect! (integrator, saved_values)
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- kp = integrator. p[1 ]
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+ z_t, z = integrator. p[3 ], integrator . p[ 4 ]
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yd = integrator. u[1 ]
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- z_t = integrator. p[3 ]
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- z = integrator. p[4 ]
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+ kp = integrator. p[1 ]
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r = 1.0
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ud = kp * (r - yd) + z
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- push! (saved_values. t, integrator. t)
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- push! (saved_values. saveval, [integrator. p[3 ], integrator. p[4 ]])
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integrator. p[2 ] = ud
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- integrator. p[3 ] = z + yd
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- integrator. p[4 ] = z_t
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+
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+ push! (saved_values. t, integrator. t)
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+ push! (saved_values. saveval, [z_t, z])
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+
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+ # Update the discrete state
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+ z_t, z = z + yd, z_t
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+ integrator. p[3 ] = z_t
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+ integrator. p[4 ] = z
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nothing
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end
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saved_values = SavedValues (Float64, Vector{Float64})
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end
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end
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+ # #
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@named model = ClosedLoop ()
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model = complete (model)
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@@ -407,31 +411,36 @@ ci, varmap = infer_clocks(expand_connections(model))
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ssys = structural_simplify (model)
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- timevec = 0 : (d. dt): 20
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+ timevec = 0 : (d. dt): 10
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- if VERSION >= v " 1.7"
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- using ControlSystems
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- P = c2d (tf (0.3 , [1 , 1 ]), d. dt)
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- C = ControlSystems. ss ([1 ], [2 ], [1 ], [2 ], d. dt)
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-
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- # Test the output of the continuous partition
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- G = feedback (P * C)
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- res = lsim (G, (x, t) -> [0.5 ], timevec)
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- y = res. y[:]
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-
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- prob = ODEProblem (ssys,
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- [model. plant. x => 0.0 ],
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- (0.0 , 20.0 ),
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- [model. controller. kp => 2.0 ; model. controller. ki => 2.0 ])
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- sol = solve (prob, Tsit5 (), kwargshandle = KeywordArgSilent)
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- @test sol (timevec, idxs = model. plant. output. u)≈ y rtol= 1e-10 # The output of the continuous partition is delayed exactly one sample
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- # plot([sol(timevec .+ 1e-12, idxs=model.plant.output.u) y])
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+ import ControlSystemsBase as CS
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+ import ControlSystemsBase: c2d, tf, feedback, lsim
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+ P = c2d (tf (0.3 , [1 , 1 ]), d. dt)
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+ C = CS. ss ([1 ], [2 ], [1 ], [2 ], d. dt)
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- # Test the output of the discrete partition
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- G = feedback (C, P )
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- res = lsim (G, (x, t) -> [0.5 ], timevec)
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- y = res. y[:]
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+ # Test the output of the continuous partition
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+ G = feedback (P * C )
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+ res = lsim (G, (x, t) -> [0.5 ], timevec)
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+ y = res. y[:]
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- @test sol (timevec .+ 1e-10 , idxs = model. controller. output. u)≈ y rtol= 1e-10
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- # plot([sol(timevec .+ 1e-12, idxs=model.controller.output.u) y])
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- end
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+ prob = ODEProblem (ssys,
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+ [model. plant. x => 0.0 ],
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+ (0.0 , 10.0 ),
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+ [model. controller. kp => 2.0 ; model. controller. ki => 2.0 ])
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+
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+ @test_broken prob. p[9 ] == 1 # constant output * kp issue https://github.com/SciML/ModelingToolkit.jl/issues/2356
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+ prob. p[9 ] = 1 # constant output * kp
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+ sol = solve (prob, Tsit5 (), kwargshandle = KeywordArgSilent)
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+ # plot([sol(timevec .+ 1e-12, idxs=model.plant.output.u) y])
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+
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+ # #
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+
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+ @test sol (timevec, idxs = model. plant. output. u)≈ y rtol= 1e-8 # The output of the continuous partition is delayed exactly one sample
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+
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+ # Test the output of the discrete partition
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+ G = feedback (C, P)
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+ res = lsim (G, (x, t) -> [0.5 ], timevec)
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+ y = res. y[:]
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+
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+ @test_broken sol (timevec .+ 1e-10 , idxs = model. controller. output. u)≈ y rtol= 1e-8 # Broken due to discrete observed
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+ # plot([sol(timevec .+ 1e-12, idxs=model.controller.output.u) y])
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