Local features have proven very useful for recognition. Manifold learning has proven to be a very powerful tool in data analysis. However, manifold learning application for images are mainly based on holistic vectorized representa-tions of images. The challenging question that we address in this paper is how can we learn image manifolds from a punch of local features in a smooth way that captures the feature similarity and spatial arrangement variability be-tween images. We introduce a novel framework for learn-ing a manifold representation from collections of local fea-tures in images. We first show how we can learn a feature embedding representation that preserves both the local ap-pearance similarity as well as the spatial structure of t...
In this work, we return to the underlying mathematical definition of a manifold and directly charact...
We consider the problem of selecting a subset of the dimensions of an image manifold that best prese...
Manifold learning has been successfully applied to hyperspectral dimensionality reduction to embed n...
Local features play an important role for many computer vision problems; they are highly discrimina...
Despite the promise of low-dimensional manifold models for image processing, computer vision, and ma...
In this paper, we propose a tensor kernel on images which are described as set of local features and...
The field of computer vision has recently witnessed remarkable progress, due mainly to visual data a...
Abstract—This paper proposes a new approach to analyze high-dimensional data set using low-dimension...
In this work, we return to the underlying mathematical definition of a manifold and directly charact...
The problem of dimensionality reduction arises in many fields of information processing, including m...
Manifold structure learning is often used to exploit geometric information among data in semi-superv...
The field of manifold learning provides powerful tools for parameterizing high-dimensional data poin...
Manifold learning is a popular recent approach to nonlinear dimensionality reduction. Algorithms for...
Many natural image sets are samples of a low-dimensional manifold in the space of all possible image...
Manifold learning is a powerful tool for reducing the dimensionality of a dataset by finding a low-d...
In this work, we return to the underlying mathematical definition of a manifold and directly charact...
We consider the problem of selecting a subset of the dimensions of an image manifold that best prese...
Manifold learning has been successfully applied to hyperspectral dimensionality reduction to embed n...
Local features play an important role for many computer vision problems; they are highly discrimina...
Despite the promise of low-dimensional manifold models for image processing, computer vision, and ma...
In this paper, we propose a tensor kernel on images which are described as set of local features and...
The field of computer vision has recently witnessed remarkable progress, due mainly to visual data a...
Abstract—This paper proposes a new approach to analyze high-dimensional data set using low-dimension...
In this work, we return to the underlying mathematical definition of a manifold and directly charact...
The problem of dimensionality reduction arises in many fields of information processing, including m...
Manifold structure learning is often used to exploit geometric information among data in semi-superv...
The field of manifold learning provides powerful tools for parameterizing high-dimensional data poin...
Manifold learning is a popular recent approach to nonlinear dimensionality reduction. Algorithms for...
Many natural image sets are samples of a low-dimensional manifold in the space of all possible image...
Manifold learning is a powerful tool for reducing the dimensionality of a dataset by finding a low-d...
In this work, we return to the underlying mathematical definition of a manifold and directly charact...
We consider the problem of selecting a subset of the dimensions of an image manifold that best prese...
Manifold learning has been successfully applied to hyperspectral dimensionality reduction to embed n...