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Markus Maucher

dblp:45/3466 · DBLP profile ↗
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6ranked-venue papers
1as first author
1since 2021 · last 2022
—ORCID · none

Domains — the database's venue-derived domains; a paper can count in several

Applied, interdisciplinary, general and emerging computing · 3 · 1 first-author · 1 since 2021Artificial intelligence and machine learning · 2Theory of computation · 1

Expertise — from the expertise taxonomy: the topics of the expert's papers under the CCF categories. A weight counts papers with recency: 1 for a paper about the topic, 0.3 when the topic is its context, halved every five years.

Interdisciplinary, comprehensive, and emerging computing
2 papers
Bioinformatics and computational biology · 100%
Artificial intelligence
1 paper
Optimization for machine learning · 100%

Topics — the 5 heaviest of 6, each with the papers that count most for it

TopicWeightPapersLastEvidence papers
Bioinformatics and computational biology › gene regulation
gene regulatory network
0.612022
CANTATA - prediction of missing links in Boolean networks using genetic programming · Bioinform. 2022
Bioinformatics and computational biology
systems biology
0.612022
CANTATA - prediction of missing links in Boolean networks using genetic programming · Bioinform. 2022
Machine learning › Optimization for machine learning
evolutionary computation
0.212022
CANTATA - prediction of missing links in Boolean networks using genetic programming · Bioinform. 2022
Bioinformatics and computational biology › biological network › network biology › network inference › gene regulatory network inference
boolean network inference
0.112011
Inferring Boolean network structure via correlation · Bioinform. 2011
Bioinformatics and computational biology › biological network › network biology › network inference
gene regulatory network inference
0.112011
Inferring Boolean network structure via correlation · Bioinform. 2011

Methods — techniques the papers use, named apart from their topics

multi-objective optimization · 1.1genetic programming · 1.1pearson correlation · 0.1monotone boolean functions · 0.1
YearPublicationVenuePosition
2022 CANTATA - prediction of missing links in Boolean networks using genetic programming
abstract
MOTIVATION: Biological processes are complex systems with distinct behaviour. Despite the growing amount of available data, knowledge is sparse and often insufficient to investigate the complex regulatory behaviour of these systems. Moreover, different cellular phenotypes are possible under varying conditions. Mathematical models attempt to unravel these mechanisms by investigating the dynamics of regulatory networks. Therefore, a major challenge is to combine regulations and phenotypical information as well as the underlying mechanisms. To predict regulatory links in these models, we established an approach called CANTATA to support the integration of information into regulatory networks and retrieve potential underlying regulations. This is achieved by optimizing both static and dynamic properties of these networks. RESULTS: Initial results show that the algorithm predicts missing interactions by recapitulating the known phenotypes while preserving the original topology and optimizing the robustness of the model. The resulting models allow for hypothesizing about the biological impact of certain regulatory dependencies. AVAILABILITY AND IMPLEMENTATION: Source code of the application, example files and results are available at https://github.com/sysbio-bioinf/Cantata. SUPPLEMENTARY INFORMATION: Supplementary data are available at Bioinformatics online.
Christoph Müssel, Nensi Ikonomi, Silke D. Werle, Felix M. Weidner, Markus Maucher, Julian D. Schwab, Hans A. Kestler
Bioinform.5
2014 Ant colony optimization with group learning
abstract
We introduce Group Learning for Ant Colony Optimization applied to combinatorial optimization problems with group-structured solution encodings. In contrast to the common assignment of one pheromone value per solution component in Group Learning each solution component has one pheromone value per group. Hence, the algorithm has the possibility to learn the optimal group membership of the components. We present different strategies for Group Learning and evaluate these in simulation experiments for the Vehicle Routing Problem with Time Windows using the problem instances of Solomon. We describe a revised Ant Colony System (ACS) algorithm which does not use a local pheromone update while maintaining the general ideas of ACS. We evaluate the revised ACS experimentally comparing it to the original ACS. Our experimental results show that Group Learning is a valuable modification for Ant Colony Optimization. Additionally, the results indicate that the revised ACS performs at least as well as the original algorithms.
Gunnar Völkel, Markus Maucher, Uwe Schöning, Hans A. Kestler
GECCO2
2013 Group-based ant colony optimization
abstract
We introduce Group-Based Ant Colony Optimization which uses a parallel construction principle on group-structured solution encodings. We compare the parallel construction method with the classical sequential one. In this context we also perform simulation experiments for the Vehicle Routing Problem with Time Windows using the Solomon [8] and the Homberger & Gehring [5] instances.
Gunnar Völkel, Markus Maucher, Hans A. Kestler
GECCO2
2012 Multiscale Binarization of Gene Expression Data for Reconstructing Boolean Networks
abstract
Network inference algorithms can assist life scientists in unraveling gene-regulatory systems on a molecular level. In recent years, great attention has been drawn to the reconstruction of Boolean networks from time series. These need to be binarized, as such networks model genes as binary variables (either “expressed” or “not expressed”). Common binarization methods often cluster measurements or separate them according to statistical or information theoretic characteristics and may require many data points to determine a robust threshold. Yet, time series measurements frequently comprise only a small number of samples. To overcome this limitation, we propose a binarization that incorporates measurements at multiple resolutions. We introduce two such binarization approaches which determine thresholds based on limited numbers of samples and additionally provide a measure of threshold validity. Thus, network reconstruction and further analysis can be restricted to genes with meaningful thresholds. This reduces the complexity of network inference. The performance of our binarization algorithms was evaluated in network reconstruction experiments using artificial data as well as real-world yeast expression time series. The new approaches yield considerably improved correct network identification rates compared to other binarization techniques by effectively reducing the amount of candidate networks.
Martin Hopfensitz, Christoph Müssel, Christian Wawra, Markus Maucher, Michael Kühl, Heiko Neumann, Hans A. Kestler
IEEE ACM Trans. Comput. Biol. Bioinform.4
2011 Inferring Boolean network structure via correlation
abstract
MOTIVATION: Accurate, context-specific regulation of gene expression is essential for all organisms. Accordingly, it is very important to understand the complex relations within cellular gene regulatory networks. A tool to describe and analyze the behavior of such networks are Boolean models. The reconstruction of a Boolean network from biological data requires identification of dependencies within the network. This task becomes increasingly computationally demanding with large amounts of data created by recent high-throughput technologies. Thus, we developed a method that is especially suited for network structure reconstruction from large-scale data. In our approach, we took advantage of the fact that a specific transcription factor often will consistently either activate or inhibit a specific target gene, and this kind of regulatory behavior can be modeled using monotone functions. RESULTS: To detect regulatory dependencies in a network, we examined how the expression of different genes correlates to successive network states. For this purpose, we used Pearson correlation as an elementary correlation measure. Given a Boolean network containing only monotone Boolean functions, we prove that the correlation of successive states can identify the dependencies in the network. This method not only finds dependencies in randomly created artificial networks to very high percentage, but also reconstructed large fractions of both a published Escherichia coli regulatory network from simulated data and a yeast cell cycle network from real microarray data.
Markus Maucher, Barbara Kracher, Michael Kühl, Hans A. Kestler
Bioinform.1
2005 Randomized Quicksort and the Entropy of the Random Source
Beatrice List, Markus Maucher, Uwe Schöning, Rainer Schuler
COCOON2