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Ameri, M. R., Haji, M., Fischer, A., Ponson, D., & Bui, T. D. (septembre 2014). A feature extraction method for cursive character recognition using higher-order singular value decomposition [Communication écrite]. 2014 14th International Conference on Frontiers in Handwriting Recognition (ICFHR), Crete, Greece. Lien externe
Fornés, A., Bensalah, A., Carmona-Duarte, C., Chen, J., Ferrer, M., Fischer, A., Lladós, J., Martín, C., Opisso, E., Plamondon, R., Scius-Bertrand, A., & Tormos, J. (juin 2022). The RPM3D Project: 3D Kinematics for Remote Patient Monitoring [Communication écrite]. International Conference of the International Graphonomics Society (IGS), 2022, Las Palmas de Gran Canaria, Spain. Lien externe
Fischer, A., Schindler, R., Bouillon, M., & Plamondon, R. (2021). Modeling 3D Movements with the Kinematic Theory of Rapid Human Movements. Dans The Lognormality Principle and its Applications in e-Security, e-Learning and e-Health (Vol. 88, 327-342). Lien externe
Fischer, A., & Plamondon, R. (2016). Signature verification based on the kinematic theory of rapid human movements. IEEE Transactions on Human-Machine Systems, 47(2), 169-180. Lien externe
Fischer, A., Plamondon, R., Savaria, Y., Riesen, K., & Bunke, H. (août 2014). A Hausdorff heuristic for efficient computation of graph edit distance [Communication écrite]. Joint IAPR International Workshop on Structural, Syntactic, and Statistical Pattern Recognition (S+SSPR 2014), Joensuu, Finland. Lien externe
Plamondon, R., Bensalah, A., Lebel, K., Salameh, R., Séguin de Broin, G., O'Reilly, C., Begon, M., Desbiens, O., Beloufa, Y., Guy, A., Berio, D., Leymarie, F. F., Boyoguéno-Bidias, S.-P., Fischer, A., Zhang, Z., Morin, M.-F., Alamargot, D., Remi, C., Faci, N., ... Bazinet, C. (octobre 2023). Lognormality: An Open Window on Neuromotor Control [Communication écrite]. 21st International Conference of the International Graphonomics Society (IGS 2023), Évora, Portugal. Lien externe
Riesen, K., Fischer, A., & Bunke, H. (2015). Estimating graph edit distance using lower and upper bounds of bipartite approximations. International Journal of Pattern Recognition and Artificial Intelligence, 29(2), 27 pages. Lien externe
Schindler, R., Bouillon, M., Plamondon, R., & Fischer, A. (mai 2018). Extending the Sigma-Lognormal Model of the Kinematic Theory to Three Dimensions [Communication écrite]. International Conference on Pattern Recognition and Artificial Intelligence (ICPRAI 2018), Montréal, Québec. Non disponible
