Unsupervised learning of invariant representations
By Fabio Anselmi, Joel Z. Leibo, Lorenzo Rosasco, Jim Mutch, Andrea Tacchetti, Tomaso A. Poggio. 2016
102 citations recorded by the source corpus.
Subfields: Cognitive Neuroscience, Computer Vision and Pattern Recognition, Representation & Self-Supervised Learning
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Cognitive Neuroscience
- Fabio Anselmi
- Tomaso A. Poggio
- Qianli Liao
- Joel Z. Leibo
- Lorenzo Rosasco
- Winrich Freiwald
- Greg Wayne
- Adam Henry Marblestone
In Computer Vision and Pattern Recognition
- Luc Van Gool
- Andrea Vedaldi
- Andrew Zisserman
- Dacheng Tao
- Ming-Hsuan Yang
- Jitendra Malik
- Trevor Darrell
- Xiaogang Wang
In Representation & Self-Supervised Learning
- Tomaso A. Poggio
- Qianli Liao
- Fabio Anselmi
- Lorenzo Rosasco
- Andrea Vedaldi
- Hrushikesh Narhar Mhaskar
- Guillermo Sapiro
- Joel Z. Leibo
Citations in the corpus
- What can the brain teach us about building artificial intelligence? (2016, neutral): “models learned for new objects (or new tasks) (Anselmi et al., 2016; Baxter, 2000; Bottou, 2014; Lopez-Oaz, Bottou, Scholköpf, & Vapnik, 2016; Salakhutdinov, Torralba, & Tenenbaum, 2011; Srivastava & Salakhutdinov, 2013; Torralba, Murphy, & Freeman, 2007; Zeiler & Fergus, 2014).”
- Safety Verification of Deep Neural Networks (2016, background): “We justify this choice based on the observation [11,23,24] that deep neural networks are thought to compute progressively more powerful invariants as the depth increases.”
- View-tolerant face recognition and Hebbian learning imply mirror-symmetric neural tuning to head orientation (2016, positive): “Our assumptions about the architecture for invariance conform to i-theory [4, 5] which is a theory of invariant recognition that characterizes and generalizes the convolutional and pooling layers in deep networks.”
- Understanding Image Representations by Measuring Their Equivariance and Equivalence (2014, background): “By contrast, our aim is not to propose yet another mechanism to learn invariances (Anselmi et al. 2016; Bruna and Mallat 2013; Huang et al. 2007) or equivariance (Dieleman et al.”
- Toward an Integration of Deep Learning and Neuroscience (2016, background): “et associate the object with a specific name or label. Once such an invariant signature is established, however, it becomes basically trivial to associate the signature with a label for classification (Anselmi et al., 2015). Poggio (2015) also suggests specific means, in the context of I-theory (Anselm”
- Building Machines that Learn and Think Like People (2018, unknown): “models learned for new objects (or new tasks) (Anselmi et al., 2016; Baxter, 2000; Bottou, 2014; Lopez-Oaz, Bottou, Scholköpf, & Vapnik, 2016; Salakhutdinov, Torralba, & Tenenbaum, 2011; Srivastava & Salakhutdinov, 2013; Torralba, Murphy, & Freeman, 2007; Zeiler & Fergus, 2014).”
- Deep-learning inversion: a next generation seismic velocity-model building method (2019, background): “They are also studied as neuro-physiological models of vision (Anselmi et al., 2016).”
- On the Expressive Power of Deep Learning: A Tensor Analysis (2015, unknown): “4 we take this further by showing that the shared HT model is exponentially more expressive than CP model, even if the latter is not constrained by sharing.”
- Deep Neural Networks with Random Gaussian Weights: A Universal Classification Strategy? (2015, background): “showed that image representations invariant to transformations such as translations and scaling can considerably reduce the sample complexity of learning and that a deep architecture with filtering and pooling can learn such invariant representations [20].”
- Why and when can deep-but not shallow-networks avoid the curse of dimensionality: A review (2016, background): “ework on nonlinear width guarantee the “polynomial” bounds are optimal. Both shallow and deep representations may or may not reflect invariance to group transformations of the inputs of the function ([44, 21]). Invariance – also called weight sharing – decreases the complexity of the network. Since w”