2020 - German National Academy of Sciences Leopoldina - Deutsche Akademie der Naturforscher Leopoldina – Nationale Akademie der Wissenschaften Informatics
In her study, Submanifold and Pointwise is strongly linked to Mathematical analysis, which falls under the umbrella field of Laplace operator. Her research combines Mathematical analysis and Pointwise. Her study ties her expertise on Consistency (knowledge bases) together with the subject of Discrete mathematics. Her research on Consistency (knowledge bases) frequently links to adjacent areas such as Discrete mathematics. She combines Cluster analysis and CURE data clustering algorithm in her research. In her works, she conducts interdisciplinary research on CURE data clustering algorithm and Canopy clustering algorithm. Ulrike von Luxburg performs integrative study on Canopy clustering algorithm and Nearest-neighbor chain algorithm. Her Artificial intelligence study frequently links to related topics such as Spectral clustering. As part of her studies on Spectral clustering, she frequently links adjacent subjects like Artificial intelligence.
Artificial intelligence and Data mining are two areas of study in which Ulrike von Luxburg engages in interdisciplinary research. She brings together Data mining and Artificial intelligence to produce work in her papers. She integrates many fields, such as Discrete mathematics and Mathematical analysis, in her works. She combines Mathematical analysis and Combinatorics in her studies. In her works, she undertakes multidisciplinary study on Combinatorics and Random graph. Her research on Graph often connects related topics like Theoretical computer science. Her Theoretical computer science study frequently draws connections between related disciplines such as Graph. In her papers, Ulrike von Luxburg integrates diverse fields, such as Statistics and Discrete mathematics. Ulrike von Luxburg performs multidisciplinary study on Cluster analysis and k-nearest neighbors algorithm in her works.
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A tutorial on spectral clustering
Ulrike Luxburg.
Statistics and Computing (2007)
From graphs to manifolds – weak and strong pointwise consistency of graph laplacians
Matthias Hein;Jean-Yves Audibert;Ulrike von Luxburg.
conference on learning theory (2005)
A sober look at clustering stability
Shai Ben-David;Ulrike von Luxburg;Dávid Pál.
conference on learning theory (2006)
Consistency of spectral clustering
Ulrike von Luxburg;Mikhail Belkin;Olivier Bousquet.
arXiv: Statistics Theory (2008)
Clustering Stability: An Overview
Ulrike von Luxburg.
(2010)
Graph Laplacians and their Convergence on Random Neighborhood Graphs
Matthias Hein;Jean-Yves Audibert;Ulrike von Luxburg.
Journal of Machine Learning Research (2007)
Influence of graph construction on graph-based clustering measures
Markus Maier;Ulrike V. Luxburg;Matthias Hein.
neural information processing systems (2008)
Distance--Based Classification with Lipschitz Functions
Ulrike von Luxburg;Olivier Bousquet.
conference on learning theory (2004)
Limits of Spectral Clustering
Ulrike V. Luxburg;Olivier Bousquet;Mikhail Belkin.
neural information processing systems (2004)
Optimal construction of k-nearest-neighbor graphs for identifying noisy clusters
Markus Maier;Matthias Hein;Ulrike von Luxburg.
Theoretical Computer Science (2009)
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