pub struct SolverDataMut<'a, P>where
P: 'a,{
pub problem: &'a mut P,
pub solution: Solution<'a>,
}Expand description
An interface to mutably access the input problem which Ipopt owns. This method also returns the solver paramters as immutable.
Fields§
§problem: &'a mut PA mutable reference to the original input problem.
solution: Solution<'a>Argument solution to the optimization problem.
Trait Implementations§
Source§impl<'a, P> Debug for SolverDataMut<'a, P>where
P: Debug + 'a,
impl<'a, P> Debug for SolverDataMut<'a, P>where
P: Debug + 'a,
Source§impl<'a, P> PartialEq for SolverDataMut<'a, P>where
P: PartialEq + 'a,
impl<'a, P> PartialEq for SolverDataMut<'a, P>where
P: PartialEq + 'a,
impl<'a, P> StructuralPartialEq for SolverDataMut<'a, P>where
P: 'a,
Auto Trait Implementations§
impl<'a, P> Freeze for SolverDataMut<'a, P>
impl<'a, P> RefUnwindSafe for SolverDataMut<'a, P>where
P: RefUnwindSafe,
impl<'a, P> Send for SolverDataMut<'a, P>where
P: Send,
impl<'a, P> Sync for SolverDataMut<'a, P>where
P: Sync,
impl<'a, P> Unpin for SolverDataMut<'a, P>
impl<'a, P> !UnwindSafe for SolverDataMut<'a, P>
Blanket Implementations§
Source§impl<T> BorrowMut<T> for Twhere
T: ?Sized,
impl<T> BorrowMut<T> for Twhere
T: ?Sized,
Source§fn borrow_mut(&mut self) -> &mut T
fn borrow_mut(&mut self) -> &mut T
Mutably borrows from an owned value. Read more
Source§impl<SS, SP> SupersetOf<SS> for SPwhere
SS: SubsetOf<SP>,
impl<SS, SP> SupersetOf<SS> for SPwhere
SS: SubsetOf<SP>,
Source§fn to_subset(&self) -> Option<SS>
fn to_subset(&self) -> Option<SS>
The inverse inclusion map: attempts to construct
self from the equivalent element of its
superset. Read moreSource§fn is_in_subset(&self) -> bool
fn is_in_subset(&self) -> bool
Checks if
self is actually part of its subset T (and can be converted to it).Source§fn to_subset_unchecked(&self) -> SS
fn to_subset_unchecked(&self) -> SS
Use with care! Same as
self.to_subset but without any property checks. Always succeeds.Source§fn from_subset(element: &SS) -> SP
fn from_subset(element: &SS) -> SP
The inclusion map: converts
self to the equivalent element of its superset.