@@ -948,7 +948,7 @@ dt: the time step
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```julia
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ImplicitDiscreteFunction{iip,specialize}(f;
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- analytic = __has_analytic(f) ? f.analytic : nothing,
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+ analytic = __has_analytic(f) ? f.analytic : nothing,
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resid_prototype = __has_resid_prototype(f) ? f.resid_prototype : nothing)
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```
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@@ -2107,7 +2107,7 @@ A representation of a ODE function `f` with inputs, defined by:
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```math
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\f rac{dx}{dt} = f(x, u, p, t)
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```
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- where `x` are the states of the system and `u` are the inputs (which may represent
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+ where `x` are the states of the system and `u` are the inputs (which may represent
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different things in different contexts, such as control variables in optimal control).
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Includes all of its related functions, such as the Jacobian of `f`, its gradient
@@ -2134,7 +2134,7 @@ ODEInputFunction{iip, specialize}(f;
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sys = __has_sys(f) ? f.sys : nothing)
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```
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- `f` should be given as `f(x_out,x,u,p,t)` or `out = f(x,u,p,t)`.
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+ `f` should be given as `f(x_out,x,u,p,t)` or `out = f(x,u,p,t)`.
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See the section on `iip` for more details on in-place vs out-of-place handling.
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- `mass_matrix`: the mass matrix `M` represented in the BVP function. Can be used
@@ -4255,7 +4255,7 @@ end
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# Convenience constructor
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function MultiObjectiveOptimizationFunction (f, args... ; kwargs... )
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- isinplace (f, 2 , outofplace_param_number = 2 )
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+ isinplace (f, 3 )
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MultiObjectiveOptimizationFunction {true} (f, args... ; kwargs... )
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end
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