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Dive into the research topics where Gösta H. Granlund is active.

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Featured researches published by Gösta H. Granlund.


IEEE Transactions on Computers | 1972

Fourier Preprocessing for Hand Print Character Recognition

Gösta H. Granlund

A pattern-recognition method, making use of Fourier transformations to extract features which are significant for a pattern, is described. The ordinary Fourier coefficients are difficult to use as input to categorizers because they contain factors dependent upon size and rotation as well as an arbitrary phase angle. From these Fourier coefficients, however, other more useful features can easily be derived. By using these derived property constants, a distinction can be made between genuine shape constants and constants representing size, location, and orientation. The usefulness of the method has been tested with a computer program that was used to classify 175 samples of handprinted letters, e.g., 7 sets of the 25 letters A to Z. In this test, 98 percent were correctly recognized when a simple nonoptimized decision method was used. The last section contains some considerations of the technical realizability of a fast preprocessing system for reading printed text.


international conference on image processing | 1994

Local multiscale frequency and bandwidth estimation

Hans Knutsson; Carl-Fredrik Westin; Gösta H. Granlund

This paper describes a robust algorithm for estimation of local signal frequency and bandwidth. The method is based on combining local estimates of instantaneous frequency over a large number of scales. The filters used are a set of lognormal quadrature wavelets. A novel feature is that an estimate of local frequency bandwidth can be obtained. The bandwidth can be used to produce a measure of certainty for the estimated frequency. The algorithm is applicable to multidimensional data and examples of the performance of the method are demonstrated for one-dimensional and two-dimensional signals.<<ETX>>


AFPAC '00 Proceedings of the Second International Workshop on Algebraic Frames for the Perception-Action Cycle | 2000

An Associative Perception-Action Structure Using a Localized Space Variant Information Representation

Gösta H. Granlund

Most of the processing in vision today uses spatially invariant operations. This gives efficient and compact computing structures, with the conventional convenient separation between data and operations. This also goes well with conventional Cartesian representation of data.


International Journal of Computer Vision | 2007

Image Analysis and Reconstruction using a Wavelet Transform Constructed from a Reducible Representation of the Euclidean Motion Group

R Remco Duits; Michael Felsberg; Gösta H. Granlund; Bart M. ter Haar Romeny

Inspired by the early visual system of many mammalians we consider the construction of-and reconstruction from- an orientation score


Signal Processing | 1999

The complexity of vision

Gösta H. Granlund


Proceedings of the IEEE Workshop on Visual Motion | 1991

Estimation of velocity, acceleration and disparity in time sequences

Håkan Bårman; Leif Haglund; Hans Knutsson; Gösta H. Granlund

{\it U_f}:\mathbb{R}^2 \times S^{1} \to \mathbb{C}


IEEE Transactions on Communications | 1983

Anisotropic Nonstationary Image Estimation and Its Applications: Part II--Predictive Image Coding

Roland Wilson; Hans Knutsson; Gösta H. Granlund


Mathematical and Computer Modelling | 2006

The application of an oblique-projected Landweber method to a model of supervised learning

Björn Johansson; Tommy Elfving; Vladimir Kozlov; Yair Censor; Per-Erik Forssén; Gösta H. Granlund

as a local orientation representation of an image,


Pattern Recognition Letters | 2009

Combining shadow detection and simulation for estimation of vehicle size and position

Björn Johansson; Johan Wiklund; Per-Erik Forssén; Gösta H. Granlund


Acta radiologica: diagnosis | 1980

Ectomography A New Radiographic Method for Reproducing a Selected Slice of Varying Thickness

Paul Edholm; Gösta H. Granlund; Hans Knutsson; Christer U. Petersson

f:\mathbb{R}^2 \to \mathbb{R}

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