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Michael Emmerich

Researcher at Leiden University

Publications -  40
Citations -  287

Michael Emmerich is an academic researcher from Leiden University. The author has contributed to research in topics: Multi-objective optimization & Evolutionary algorithm. The author has an hindex of 7, co-authored 40 publications receiving 192 citations.

Papers
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Book ChapterDOI

The Virtual Library System Design and Development

TL;DR: A new approach is proposed for designing and developing the Virtual Library information system for saving and development of e-books in the MARC 21 format and the model of information system Virtual Library is proposed.

Development of Information System for Textual Content Categorizing Based on Ontology.

TL;DR: The methods and means of using ontologies within systems for the categorization of textual content were created and a method for optimizing the definition of which rubrics best relate to a certain text content was developed.
Book ChapterDOI

Method for Determining Linguometric Coefficient Dynamics of Ukrainian Text Content Authorship

TL;DR: The article describes the peculiarities of linguometry information technologies usage to determine the linguometric coefficients dynamics of the text content authorship and proposed a formal approach to the definition of the author’s style of the Ukrainian text.
Journal ArticleDOI

Peeking beyond peaks: Challenges and research potentials of continuous multimodal multi-objective optimization

TL;DR: This work proposes a step towards a unified terminology to capture multimodality and locality in a broader way than it is usually done in multi-objective optimization, and investigates current research activities in multimodal continuous MO optimization.
Proceedings ArticleDOI

Sliding to the global optimum: How to benefit from non-global optima in multimodal multi-objective optimization

TL;DR: In this paper, the transition from local optima to global optima in a path-oriented search procedure is studied in the context of multi-objective optimization problems, where it is possible to follow continuous paths of gradients of straightforward weighted scalarization functions starting from locally efficient solutions, in order to reach globally Pareto optimal solutions.