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Sparse coding for multitask and transfer learning
TL;DR: In this article, the authors investigate the use of sparse coding and dictionary learning in the context of multitask and transfer learning and provide bounds on the generalization error of this approach for both settings.
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Abstract: We investigate the use of sparse coding and dictionary learning in the context of multitask and transfer learning The central assumption of our learning method is that the tasks parameters are well approximated by sparse linear combinations of the atoms of a dictionary on a high or infinite dimensional space This assumption, together with the large quantity of available data in the multitask and transfer learning settings, allows a principled choice of the dictionary We provide bounds on the generalization error of this approach, for both settings Numerical experiments on one synthetic and two real datasets show the advantage of our method over single task learning, a previous method based on orthogonal and dense representation of the tasks and a related method learning task grouping
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Citations
A Survey on Multi-Task Learning
Yu Zhang,Qiang Yang +1 more
TL;DR: A survey for MTL is given, which classifies different MTL algorithms into several categories, including feature learning approach, low-rank approach, task clustering approaches, task relation learning approaches, and decomposition approach, and then discusses the characteristics of each approach.
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Unsupervised Cross-Dataset Transfer Learning for Person Re-identification
Peixi Peng,Tao Xiang,Yaowei Wang,Massimiliano Pontil,Shaogang Gong,Tiejun Huang,Yonghong Tian +6 more
- 01 Jun 2016
TL;DR: This work presents an multi-task dictionary learning method which is able to learn a dataset-shared but target-data-biased representation, and demonstrates that the method significantly outperforms the state-of-the-art.
A brief review on multi-task learning
Kim-Han Thung,Chong Yaw Wee +1 more
TL;DR: This paper aims to provide the readers with a simple way to understand MTL without too many complicated equations, and to help the readers to apply MTL in their applications.
232
A Regularization Approach to Learning Task Relationships in Multitask Learning
Yu Zhang,Dit-Yan Yeung +1 more
TL;DR: A regularization approach to learning the relationships between tasks in multitask learning that can also describe negative task correlation and identify outlier tasks based on the same underlying principle is proposed.
168
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Learning Sparsely Used Overcomplete Dictionaries via Alternating Minimization
TL;DR: In this paper, the basin of attraction for the global optimum (corresponding to the true dictionary and the coefficients) is shown to be O(1/s 2 ) where s is the sparsity level in each sample and the dictionary satisfies RIP.
166
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A Fast Iterative Shrinkage-Thresholding Algorithm for Linear Inverse Problems
Amir Beck,Marc Teboulle +1 more
TL;DR: A new fast iterative shrinkage-thresholding algorithm (FISTA) which preserves the computational simplicity of ISTA but with a global rate of convergence which is proven to be significantly better, both theoretically and practically.
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Emergence of simple-cell receptive field properties by learning a sparse code for natural images
TL;DR: It is shown that a learning algorithm that attempts to find sparse linear codes for natural scenes will develop a complete family of localized, oriented, bandpass receptive fields, similar to those found in the primary visual cortex.
Signal recovery by proximal forward-backward splitting ∗
TL;DR: It is shown that various inverse problems in signal recovery can be formulated as the generic problem of minimizing the sum of two convex functions with certain regularity properties, which makes it possible to derive existence, uniqueness, characterization, and stability results in a unified and standardized fashion for a large class of apparently disparate problems.
Rademacher and gaussian complexities: risk bounds and structural results
Peter L. Bartlett,Shahar Mendelson +1 more
- 01 Mar 2003
TL;DR: In this paper, the authors investigate the use of data-dependent estimates of the complexity of a function class, called Rademacher and Gaussian complexities, in a decision theoretic setting and prove general risk bounds in terms of these complexities.
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