Pareto Front Approximation for Multi-Objective Session-Based Recommender Systems
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- Pareto Front Approximation for Multi-Objective Session-Based Recommender Systems
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Numerical algorithms for generating an almost even approximation of the Pareto front in nonlinear multi-objective optimization problems
AbstractA multiobjective optimization problem (MOP) returns a set of non-dominated points, the so-called Pareto front. Since this set is usually infinite, it is impossible to generate it completely in practice. Therefore, a discrete approximation of the ...
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Highlights- Two modified Pascoletti-Serafini scalarization approach are proposed.
- Six well-known test problems with convex and non-convex Pareto fronts are applied to show effectiveness of the algorithms.
- The presented algorithms have ...
A numerical method for constructing the Pareto front of multi-objective optimization problems
In this paper, a new numerical method is presented for constructing an approximation of the Pareto front of multi-objective optimization problems. This method is based on the well-known scalarization approach by Pascoletti and Serafini. The proposed ...
PaCcET: An Objective Space Transformation to Iteratively Convexify the Pareto Front
Simulated Evolution and LearningAbstractIn multi-objective problems, it is desirable to use a fast algorithm that gains coverage over large parts of the Pareto front. The simplest multi-objective method is a linear combination of objectives given to a single-objective optimizer. However,...
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