On scalarizing functions in multiobjective optimization
By Kaisa Miettinen, M. Mäkelä. OR Spectr., 2002
309 citations recorded by the source corpus.
Subfields: Computational Theory and Mathematics, Control and Systems Engineering, Management Science and Operations Research
View Paper: https://www.semanticscholar.org/paper/567c095601617b15fda65714ac458be88b7b41a5
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Computational Theory and Mathematics
- Ann Nowé
- Kristof Van Moffaert
- Stefan Milz
- Isabelle Leang
- Senthil Kumar Yogamani
- Sumanth Chennupati
- Samir A. Rawashdeh
- Ganesh Sistu
In Control and Systems Engineering
- Ann Nowé
- Stefan Milz
- Isabelle Leang
- Senthil Kumar Yogamani
- Sumanth Chennupati
- Samir A. Rawashdeh
- Ganesh Sistu
- Kristof Van Moffaert
In Management Science and Operations Research
- Ann Nowé
- Stefan Milz
- Ali Shanian
- Isabelle Leang
- Senthil Kumar Yogamani
- Sumanth Chennupati
- Samir A. Rawashdeh
- Ganesh Sistu
Citations in the corpus
- The effect of normalization norms in multiple attribute decision making models: a case study in gear material selection (2005, background): “For engineering designs, material properties can be classified as shown in Table 1 ( Mangono 1999 ).”
- Multi-objective reinforcement learning using sets of pareto dominating policies (2014, methodology): “The simplest way is to use a scalarization function (Miettinen and Mäkelä, 2002) which transforms the multi-objective problem into a standard single-objective problem.”
- NeurAll: Towards a Unified Visual Perception Model for Automated Driving (2019, methodology): “For scalarization of the three loss functions, we use the standard sum of the losses as a baseline and improve it by using product of losses inspired by its use in game theory [46].”
- NeurAll: Towards a Unified Model for Visual Perception in Automated Driving (2019, methodology): “For scalarization of the three loss functions, we use the standard sum of the losses as a baseline and improve it by using product of losses inspired by its use in game theory [46].”