2017
DOI: 10.1111/exsy.12255
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Meta‐heuristic multi‐ and many‐objective optimization techniques for solution of machine learning problems

Abstract: Recently, multi‐ and many‐objective meta‐heuristic algorithms have received considerable attention due to their capability to solve optimization problems that require more than one fitness function. This paper presents a comprehensive study of these techniques applied in the context of machine learning problems. Three different topics are reviewed in this work: (a) feature extraction and selection, (b) hyper‐parameter optimization and model selection in the context of supervised learning, and (c) clustering or… Show more

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Cited by 35 publications
(24 citation statements)
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“…Zach et al improved the Horn-Schunck model by imposing a robust L 1 data term and total variation (TV) regularization [55]. The energy function is minimized by alternating optimization strategy, see also [39,34,35,36,37]. Subsequently, Wedel et al further improved the TV − L 1 optical flow algorithm by performing a structuretexture decomposition of the images and integrating a median filter into the numerical scheme [48].…”
Section: Related Workmentioning
confidence: 99%
“…Zach et al improved the Horn-Schunck model by imposing a robust L 1 data term and total variation (TV) regularization [55]. The energy function is minimized by alternating optimization strategy, see also [39,34,35,36,37]. Subsequently, Wedel et al further improved the TV − L 1 optical flow algorithm by performing a structuretexture decomposition of the images and integrating a median filter into the numerical scheme [48].…”
Section: Related Workmentioning
confidence: 99%
“…The development of modern autonomous robots poses difficult tasks associated with the interaction between the robot and the external world, see [25,64]. For example, a shape reconstruction system of 3D objects is proposed in [68] and a vision based navigation system for drones is proposed in [5].…”
Section: Introductionmentioning
confidence: 99%
“…These two requirements transform the TAM decision‐making problem into one of multi‐objective optimization (Bai, Ahmed, Li, & Labi, 2015; Šelih, Kne, Srdić, & Žura, 2008; Maggiore, Ford, High Street Consulting Group, & Burns & McDonnell, 2015). There are several broad approaches for solving multi‐objective optimization problems: non‐preference, priori preference articulation, interactive preference articulation, and posteriori preference articulation (Miettinen, 1999; Rodrigues, Papa, & Adeli, 2017). For example, Adey, Burkhalter, and Martani (2019) proposed a method that monetarily quantifies the impacts of infrastructure interventions and then maximizes the net benefit for all stakeholders to assist in TAM decision‐making.…”
Section: Introductionmentioning
confidence: 99%