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The v-step requires the solution of a deconvolution problem with known kernel xk.
Abstract: The blind deconvolution problem seeks to recover a pair of vectors from a set of rank one bilinear measurements.
In this paper, we consider the deconvolution problem for uncertain periodic FIR transmission channels.
In this work, we reformulate the spherical deconvolution problem onto a discrete spherical mesh.
Furthermore, the designed smoothing estimator is applied to the semi-blind deconvolution problem, and an optimal solution is obtained.
In this chapter, we first introduce the deconvolution problem for physiological systems and its inherent difficulties in a formal manner.
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This chapter presents minimum mean square error (MMSE) solution for the deconvolution problems formulated over groups using the group representation theory and the concept of group stationarity.
Many numerical methods for deconvolution problems are designed to take advantage of the computational efficiency of spectral methods, but classical approaches to spectral techniques require particular conditions be applied uniformly across all boundaries of the signal.
We describe how important issues related to the generalization of the step-length rule to the imaging optimization problem have been faced and we evaluate the improvements due to the acceleration strategy by numerical experiments on large-scale image deconvolution problems.
Support vector machine (SVM) algorithms show a series of characteristics, such as sparse solutions and implicit regularization, which make them attractive for solving sparse deconvolution problems.
But, the distinction between these two regularizers should be kept in mind since, at least in deconvolution problems, TV leads to significant better results as illustrated in [18].
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CEO of Professional Science Editing for Scientists @ prosciediting.com