Bubbles: a unifying framework for low-level statistical properties of natural image sequences.
By Aapo Hyvärinen, J. Hurri, Jaakko J. Väyrynen. 2003
113 citations recorded by the source corpus.
Subfields: Biophysics, Cognitive Neuroscience, Signal Processing
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Biophysics
- Siwei Lyu
- Kai Yu
- Eero P. Simoncelli
- Lars Karlsson
- Barbara Olshausen
- Matthias Bethge
- Martin Längkvist
- Will Y. Zou
In Cognitive Neuroscience
- Matthias Bethge
- Siwei Lyu
- Eero P. Simoncelli
- Wieland Brendel
- Barbara Olshausen
- Charles F. Cadieu
- Andrew Y. Ng
- Kai Yu
In Signal Processing
- Matthias Bethge
- Eero P. Simoncelli
- Siwei Lyu
- Wieland Brendel
- Kai Yu
- Barbara Olshausen
- Charles F. Cadieu
- Lars Karlsson
Citations in the corpus
- Nonlinear Extraction of Independent Components of Natural Images Using Radial Gaussianization (2009, background): “…arising from ICA (and related sparse coding methods): an explanation for oriented receptive fields found in primary visual cortical neurons (e.g., Olshausen & Field, 1996, 1997; Bell & Sejnowski, 1997; van Hateren & Ruderman, 1998; Hyv¨arinen & Hoyer, 2000; Hyv¨arinen, Hurri, & V¨ayrynen, 2003).”
- Learning Intermediate-Level Representations of Form and Motion from Natural Movies (2012, methodology): “In previous modeling work, Olshausen and Field (1996) showed that when a neural system is adapted to the statistics of natural images so as to produce a sparse representation, the receptive fields that emerge are localized, oriented, and multiscale, in line with the response properties of simple…”
- Modeling Multiscale Subbands of Photographic Images with Fields of Gaussian Scale Mixtures (2009, background): “The local GSM model that underlies the FoGSM is closely related to other local hidden variable models for images [16], [8], [43], [31], [44].”
- Towards Nonlinear Disentanglement in Natural Data with Temporal Sparse Coding (2020, methodology): “For these distributions, we also report the fit parameters for the ∆ area, ∆ x, ∆ y statistics in Tables 12, 13, and 14, respectively, where the shape parameter α of the generalized Laplacian is bolded.”
- Deep Learning of Invariant Features via Simulated Fixations in Video (2012, background): “In prior work [10, 11, 12], a single layer of features learned using temporal slowness results in translation-invariant edge detectors, reminiscent of com plex-cells.”
- Unsupervised learning of visual invariance with temporal coherence (2011, background): “Much prior work has been devoted to learning invariant featu res sing image sequences [13, 8, 14, 12].”
- A review of unsupervised feature learning and deep learning for time-series modeling (2014, methodology): “Data from EEG (top two signals), EOG (third and fourth signal), and combines sparseness, temporal coherence, topography and complex cell pooling in a single model [58].”