\begin{ccRefConcept}{NonnegativeQuadraticProgram}

\ccDefinition
A model of \ccRefName\ describes a convex quadratic program of the form
\input{QP_solver_ref/_nqp_description}

The description is given by appropriate \emph{random-access} 
iterators over the program data, see below. The program therefore 
comes in \emph{dense} representation which includes zero entries.

\ccHasModels
\ccc{Quadratic_program<NT>}\\
\ccc{Quadratic_program_from_mps<NT>}\\
\ccc{Nonnegative_quadratic_program_from_iterators<A_it, B_it, R_it, FL_it, L_it, FU_it, U_it, D_it, C_it>}\\

\ccTypes

\input{QP_solver_ref/_abr_types.tex}

\input{QP_solver_ref/_d_types.tex}

\input{QP_solver_ref/_c_types.tex}

\ccOperations

\ccCreationVariable{qp}

\input{QP_solver_ref/_nmabr_methods.tex}

\input{QP_solver_ref/_d_methods.tex}

\input{QP_solver_ref/_c_methods.tex}

\ccRequirements

The value types of all iterator types (nested iterator types,
respectively, for \ccc{A_iterator} and \ccc{D_iterator}) must be
convertible to some common \ccc{IntegralDomain} \ccc{ET}.

\ccSeeAlso
The models

\ccc{Quadratic_program<NT>}\\
\ccc{Quadratic_program_from_mps<NT>}\\
\ccc{Nonnegative_quadratic_program_from_iterators<A_it, B_it, R_it, D_it, C_it>}
and the other concepts

\ccc{QuadraticProgram}\\
\ccc{LinearProgram}\\
\ccc{NonnegativeLinearProgram}
\end{ccRefConcept}