2019
DOI: 10.1007/978-3-030-29859-3_35
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A Convex Formulation of SVM-Based Multi-task Learning

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Cited by 6 publications
(4 citation statements)
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“…where α, β, and 1 are defined as in (2). However, observe now the multiple equality constraints in (6), in contrast with the single equality constraint in (2); they appear as a consequence of the multiple biases b r in (5). The dual ( 6) is again obtained through Lagrangian theory; see in [6] for more details, where it is also shown that the multi-task kernel matrix Q has the form…”
Section: Convex Multi-task Support Vector Regressormentioning
confidence: 98%
See 3 more Smart Citations
“…where α, β, and 1 are defined as in (2). However, observe now the multiple equality constraints in (6), in contrast with the single equality constraint in (2); they appear as a consequence of the multiple biases b r in (5). The dual ( 6) is again obtained through Lagrangian theory; see in [6] for more details, where it is also shown that the multi-task kernel matrix Q has the form…”
Section: Convex Multi-task Support Vector Regressormentioning
confidence: 98%
“…Moreover, it is not clear beforehand if there is any limiting relation between the MTL model and the common and independent tasks. To avoid this, we have proposed in [6] a new convex formulation of the MTL-SVM, in which this balancing parameter is replaced by a convex combination of the common and task-specific models, governed by a parameter whose domain is the range [0, 1]. In particular, the extreme 0 and 1 values correspond to common task learning (CTL) and independent task learning (ITL), respectively.…”
Section: Literature Reviewmentioning
confidence: 99%
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