Created by W.Langdon from gp-bibliography.bib Revision:1.8834
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https://www.ci.ovgu.de/Publications/PhD+Thesis.html",
https://opendata.uni-halle.de/handle/1981185920/121262",
https://www.ci.ovgu.de/is_media/PhDThesis/Reuter_Julia_Dissertation_2025.pdf",
10.25673/119304",
In the related literature, various approaches to integrating domain knowledge into algorithms have been proposed and applied to real-world applications. This thesis aims to close a gap in this field by outlining and classifying these methods. Moreover, various techniques have been proposed to improve components of the GP algorithm that are relevant in practice, some of which are further improved upon in this thesis.
This thesis proposes two benchmark problems from robotics and fluid mechanics, and establishes a comparative baseline to evaluate the efficacy of the newly developed methods. To reduce the number of features of the high-dimensional problems, an inductive bias fitting the nature of the problem is proposed. Given the high complexity of the approached problems and the non-deterministic nature of the GP algorithm, methods to improve the repetition stability of a GP algorithm are additionally investigated. Furthermore, this thesis proposes methods to fulfill important expert requirements, such as methods to handle physical unit constraints. In this context, multi-objective optimization plays a pivotal role, allowing for the exploration of a diverse set of solutions while effectively optimizing multiple criteria. Empirical evaluations and case studies considering various problems with both known and unknown equations from the engineering and science area validate the proposed approaches. The results demonstrate how domain knowledge can improve the accuracy of symbolic models, while tackling increased problem complexities and developing meaningful equations for domain experts.",
idn=1043471448
Supervisor: Sanaz Mostaghim",
Genetic Programming entries for Julia Reuter