The theory presented in this work merges many concepts from
mathematical optimization and real algebraic geometry. When unknown
or uncertain data in an optimization problem is replaced with
parameters, one obtains a multi-parametric optimization problem
whose optimal solution comes in the form of a function of the
parameters.The theory and methodology presented in this work allows
one to solve both Linear Programs and convex Quadratic Programs
containing parameters in any location within the problem data as
well as multi-objective optimization problems with any number of
convex quadratic or linear objectives and linear constraints.
Applications of these classes of problems are extremely widespread,
ranging from business and economics to chemical and environmental
engineering. Prior to this work, no solution procedure existed for
these general classes of problems except for the recently proposed
algorithms
General
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