Standard regularization methods can be used to solve satisfactorily several problems in early vision, including edge detection, surface reconstruction, the computation of motion and the recovery of color. In this paper, we suggest (a) that quadratic variational principles corresponding to standard regularization methods are equivalent to a linear regularizing operator acting on the data and (b) that this operator can be synthesized through associative learning. The synthesis of the regularizing operator involves the computation of the pseudoinverse of the data. The pseudoinverse can be computed by iterative methods, that can be implemented in analog networks. Possible implications for biological visual systems are also discussed.MIT Artific...
We consider edge detection as the problem of measuring and localizing changes of light intensity i...
International audienceWe introduce a new paradigm for solving regularized variational problems. Thes...
Many problems of early vision are ill-posed; to recover unique stable solutions regularization tec...
A large gap exists at present between computational theories of vision and their possible implemen...
Regularization is becoming a popular framework for describing and solving many ill-posed problems of...
Descriptions of physical properties of visible surfaces, such as their distance and the presence of ...
We outline a theoretical framework that leads from the computational nature of early vision to algor...
The first processing stage in computational vision, also called early vision, consists in decoding...
One of the best definitions of early vision is that it is inverse optics --- a set of computationa...
The objectives of this chapter are: (i) to introduce a concise overview of regularization; (ii) to d...
AbstractWe assume that edge detection is the task of measuring and localizing changes of light inten...
Computer vision requires the solution of many ill-posed problems such as optical flow, structure fro...
In this paper we discuss a relation between Learning Theory and Regularization of linear ill-posed i...
Abstract paper shows that the ave rage or most likely (optima l) esti Many of the processing tasks a...
Regularizing the gradient norm of the output of a neural network is a powerful technique, rediscover...
We consider edge detection as the problem of measuring and localizing changes of light intensity i...
International audienceWe introduce a new paradigm for solving regularized variational problems. Thes...
Many problems of early vision are ill-posed; to recover unique stable solutions regularization tec...
A large gap exists at present between computational theories of vision and their possible implemen...
Regularization is becoming a popular framework for describing and solving many ill-posed problems of...
Descriptions of physical properties of visible surfaces, such as their distance and the presence of ...
We outline a theoretical framework that leads from the computational nature of early vision to algor...
The first processing stage in computational vision, also called early vision, consists in decoding...
One of the best definitions of early vision is that it is inverse optics --- a set of computationa...
The objectives of this chapter are: (i) to introduce a concise overview of regularization; (ii) to d...
AbstractWe assume that edge detection is the task of measuring and localizing changes of light inten...
Computer vision requires the solution of many ill-posed problems such as optical flow, structure fro...
In this paper we discuss a relation between Learning Theory and Regularization of linear ill-posed i...
Abstract paper shows that the ave rage or most likely (optima l) esti Many of the processing tasks a...
Regularizing the gradient norm of the output of a neural network is a powerful technique, rediscover...
We consider edge detection as the problem of measuring and localizing changes of light intensity i...
International audienceWe introduce a new paradigm for solving regularized variational problems. Thes...
Many problems of early vision are ill-posed; to recover unique stable solutions regularization tec...