
doi: 10.1007/bf00933830
As a step toward the investigation of the multicriteria linear fractional program, this paper provides a thorough analysis of the bicriteria case. It is shown that the set of efficient points is a finite union of linearly constrained sets and the efficient frontier is the image of a finite number of connected line segments of efficient points. A simple algorithm using only one-dimensional parametric linear programming techniques is developed to evaluate the efficient frontier.
finite union, algorithm, efficient points, connected line segments, efficient frontier, connectedness, bicriteria linear fractional programming, linearly constrained sets, one-dimensional parametric linear programming, Sensitivity, stability, parametric optimization, Fractional programming
finite union, algorithm, efficient points, connected line segments, efficient frontier, connectedness, bicriteria linear fractional programming, linearly constrained sets, one-dimensional parametric linear programming, Sensitivity, stability, parametric optimization, Fractional programming
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