Title :
Learning from Multiple Graphs Using a Sigmoid Kernel
Author :
Ricatte, Thomas ; Garriga, Gemma ; Gilleron, Remi ; Tommasi, Marc
Abstract :
This paper studies the problem of learning from a set of input graphs, each of them representing a different relation over the same set of nodes. Our goal is to merge those input graphs by embedding them into an Euclidean space related to the commute time distance in the original graphs. This is done with the help of a small number of labeled nodes. Our algorithm output a combined kernel that can be used for different graph learning tasks. We consider two combination methods: the (classical) linear combination and the sigmoid combination. We compare the combination methods on node classification tasks using different semi-supervised graph learning algorithms. We note that the sigmoid combination method exhibits very positive results.
Keywords :
graph theory; learning (artificial intelligence); Euclidean space; graph learning tasks; input graphs; node classification tasks; semisupervised graph learning algorithms; sigmoid combination method; sigmoid kernel; Accuracy; Kernel; Laplace equations; Linear programming; Search problems; Symmetric matrices; Topology; Graphs; Multiple-view learning; Sigmoid kernel; Spectral learning;
Conference_Titel :
Machine Learning and Applications (ICMLA), 2013 12th International Conference on
Conference_Location :
Miami, FL
DOI :
10.1109/ICMLA.2013.119