Online handwriting recognition with support vector machines - a kernel approach
By Claus Bahlmann, Bernard Haasdonk, Hans Burkhardt. Proceedings Eighth International Workshop on Frontiers in Handwriting Recognition, 2002
409 citations recorded by the source corpus.
Subfields: Artificial Intelligence, Signal Processing
View Paper: https://www.semanticscholar.org/paper/3f1cb9b92d9a4d3761027c650bc41409592afa78
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Artificial Intelligence
- Marco Cuturi
- Bernard Haasdonk
- Claus Bahlmann
- Thomas G. Dietterich
- Rohitash Chandra
- Azal Ahmad Khan
- Omkar Chaudhari
- Pengcheng Wu
In Signal Processing
- Marco Cuturi
- Bernard Haasdonk
- Claus Bahlmann
- Thomas G. Dietterich
- Rohitash Chandra
- Azal Ahmad Khan
- Omkar Chaudhari
- Pengcheng Wu
Citations in the corpus
- A review of ensemble learning and data augmentation models for class imbalanced problems: combination, implementation and evaluation (2023, background): “SVMs have been prominently used in a number of challenging applications such as handwriting recognition [222], and cancer genomics[223].”
- Improving SVM accuracy by training on auxiliary data sources (2004, background): “The practical consequences of this are not clear, and other authors have found that empirical \kernels" of this sort work very well (Bahlmann et al., 2002).”
- Learning with Distance Substitution Kernels (2004, methodology): “But also in the non-pd case they can be useful, as non-cpd kernels have shown convincing results in SVMs [1,4,8,11].”
- Feature space interpretation of SVMs with indefinite kernels (2005, background): “This has been realized in various publications [8], [9], [10], [11], [12].”
- Fast Global Alignment Kernels (2011, methodology): “The DTW distance has been used nonetheless with kernel machines by many authors (Bahlmann et al., 2002; Shimodaira et al., 2002; Zhou et al., 2010, etc.) who correct numerically any deficiency of the Gram matrices produced by DTW distances or more simply consider their square (Gudmundsson et al.).”