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\noindent\textbf{elastic\_mode}: type of elastic mode used within \Hi:
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\noindent\textbf{elastic\_mode}: this is an advanced option that is not supported by all solvers. It dynamically perturbs bounds and inequalities (similar to \textit{bound\_relax\_perturb}): the initial bound perturbation is controlled by \textit{elastic\_mode\_bound\_relax\_initial} and reduced throughout the optimization iterations to be \textit{elastic\_mode\_bound\_relax\_final} at the final solution. Possible values are
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\begin{itemize}
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\item``none'' (default): does not apply elastic mode;
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\item``tighten\_bound '': tightens the bounds when $\mu$ changes.
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\item``correct\_it'': tightens the bounds, and corrects the slacks and slack duals when $\mu$ changes.
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\item``correct\_it\_adjust\_bound'': tightens the bounds, corrects the slacks and slack duals, and adjusts the bounds again from the modified iterate when $\mu$ changes.
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\end{itemize}
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Options \textit{fixed\_var\_perturb} and \textit{bound\_relax\_perturb} are ignored when this option set to a value other than ``none''.
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\noindent\textbf{elastic\_bound\_strategy}: Strategy used to tighen the bounds, when $\mu$ changes:
\item``relax'': relax the fixed variables accordingly to ``fixed\_var\_perturb'' option below;
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\item``'remove'': remove variables from the (internal) NLP formulation.
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\end{itemize}
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When treatment of fixed variables is relaxed, the relaxation is controlled by one of the options \textit{fixed\_var\_perturb}, \textit{bound\_relax\_perturb}, or \textit{elastic\_mode}.
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\noindent\textbf{fixed\_var\_tolerance}: a variable (say the $i$th) is considered fixed if
This option takes double values in $[10^{-14}, 0.1]$ and has a default value $10^{-8}$.
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This option takes double values in $[10^{-14}, 0.1]$ and has a default value $10^{-8}$. This option is ignored when option \textit{bound\_relax\_perturb} has a nonzero value or option \textit{elastic\_mode} is not ``none''.
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\noindent\textbf{bound\_relax\_perturb}: perturbation of the lower and upper bounds for all variables and all constraints relative to their magnitude. A variable or constraint (say the $i$th) with lower and upper bounds $(x_l)_i$ and $(x_u)_i$, respectively, is ``relaxed'' accordingly to
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\noindent\textbf{bound\_relax\_perturb}: perturbation of the lower and upper bounds for all variables and all inequality constraints relative to their magnitude. A variable or constraint (say the $i$th) with lower and upper bounds $(x_l)_i$ and $(x_u)_i$, respectively, is ``relaxed'' accordingly to
This option takes double values in $[0, 10^{20}]$ and has a default value $10^{-8}$.
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This option takes double values in $[0, 10^{20}]$ and has a default value $10^{-8}$. A nonzero value for this option will cause \textit{fixed\_var\_perturb} to be ignored and all fixed variables will be relaxed accordingly to the value of this option. This option is ignored when option \textit{elastic\_mode} is set to a value other than ``none''.
\noindent\textbf{time\_kkt}: string option with ``on'' or ``off'' values deciding whether \Hi turns on/off performance timers and reporting of the computational constituents of the KKT solve process. Default value: ``off''.
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\noindent\textbf{derivative\_check}: string option with ``no'' or ``first-order'' values that can be used to check user-provided derivatives using finite differences and to report comparison. Default value: ``no''. Remark that only first-order derivatives are supported (objective gradient and constraints Jacobian).
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\noindent\textbf{derivative\_check\_perturbation}: Numeric option (range $[10^{-20}, 10^{3}]$, default $10^{-8}$) that controls the finite difference perturbation of each variables, relative to variable's value.
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\noindent\textbf{derivative\_check\_tolerance}: Numeric option (range $[10^{-20}, 10^{3}]$, default $10^{-4}$) controlling tolerance for marking a mismatch between user-provided derivative and finite difference, relative to magnitude of derivative value provided by the user.
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\noindent\textbf{derivative\_check\_print\_all}: String option with values ``no'' (default) and ``yes'' indicating that whether to print the comparison of provided derivatives and finite difference approximation for mismatching or for all derivative entries only, respectively.
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