Arnaud Knippel

dblp:25/497 · DBLP profile ↗
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6ranked-venue papers
0as first author
2since 2021 · last 2024
0000-0003-1281-4389ORCID · corroborated

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

Theory of computation · 3 · 1 since 2021Artificial intelligence and machine learning · 2 · 1 since 2021Computer networks · 1Databases, data management, data science and information retrieval · 1
YearPublicationVenuePosition
2024 Formulations for the maximum common edge subgraph problem
Etienne de Gastines, Arnaud Knippel
Discret. Appl. Math.2
2022 Routine mining on location sequences
abstract
In this article, we propose a novel routine pattern extraction architecture to analyze the daily behaviors of mobile users. The key component of the proposed architecture is a dynamic programming-based sequence dissimilarity calculation method, which aims to measure the dissimilarity between trajectories and then extract patterns using the clustering method. The method exploits three different information: (1) spatial-temporal information, (2) information in the continuous same location in the sequence and (3) the probabilities of location occurrences in the data. We conduct experiments on a synthetic dataset and two real-world datasets. The obtained results demonstrate that our proposed method is efficient in extracting hidden routine patterns from users’ trajectory data.
Yujin Yan, Alexandre Pauchet, Arnaud Knippel
KES3
2020 The K-partitioning problem: Formulations and branch-and-cut
abstract
Abstract The K‐partitioning problem consists in partitioning the nodes of a complete graph G = (V, E) with weights on the edges in exactly K clusters such that the sum of the weights of the edges inside the clusters is minimized. For this problem, we propose two node‐cluster formulations adapted from the literature on similar problems as well as two edge‐representative formulations. We introduced the first edge‐representative formulation in a previous work while the second is obtained by adding an additional set of edge variables. We compare the structure of the polytopes of the two edge‐representative formulations and identify a new family of facet‐defining inequalities. The quality of the linear relaxation and the resolution times of the four formulations are compared on various data sets. We provide bounds on the relaxation values of the node‐cluster formulations which may account for their low performances. Finally, we propose a branch‐and‐cut strategy, based on the edge‐representative formulations, which performs even better.
Zacharie Alès, Arnaud Knippel
Networks2
2019 On graph Laplacian eigenvectors with components in {-1, 0, 1}
Jean-Guy Caputo, I. Khames, Arnaud Knippel
Discret. Appl. Math.3
2016 Polyhedral combinatorics of the K-partitioning problem with representative variables
Zacharie Alès, Arnaud Knippel, Alexandre Pauchet
Discret. Appl. Math.2
2009 Symbol Detection Using Region Adjacency Graphs and Integer Linear Programming
abstract
In this paper, we tackle the problem of localizing graphical symbols on complex technical document images by using an original approach to solve the subgraph isomorphism problem. In the proposed system, document and symbol images are represented by vector-attributed Region Adjacency Graphs (RAG) which are extracted by a segmentation process and feature extractors. Vertices representing regions are labeled with shape descriptors whereas edges are labeled with feature vector representing topological relations between the regions. Then, in order to search the instances of a model graph describing a particular symbol in a large graph corresponding to a whole document, we model the subgraph isomorphism problem as an Integer Linear Program (ILP) which enables to be error-tolerant on vectorial labels. The problem is then solved using a free efficient solver called SYMPHONY. The whole system is evaluated on a set of synthetic documents.
Pierre Le Bodic, Hervé Locteau, Sébastien Adam, Pierre Héroux, Yves Lecourtier, Arnaud Knippel
ICDAR6