Get Advances in Imaging and Electron Physics, Volume 178 PDF

By Peter W. Hawkes

ISBN-10: 0124077013

ISBN-13: 9780124077010

Advances in Imaging and Electron Physics features state-of-the-art articles at the physics of electron units (especially semiconductor devices), particle optics at low and high energies, microlithography, photograph technological know-how and electronic picture processing, electromagnetic wave propagation, electron microscopy, and the computing tools utilized in these kind of domain names.

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* Contributions from prime gurus * Informs and updates on all of the most recent advancements within the box

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16 for a few illustrations. When computing directional derivatives from elongated affine Gaussian kernels, it should be noted that it is natural to align the orientations of the directional derivative operators (the angle 4 in Eq. (41)) with the orientations of the eigendirections of the covariance matrix in the affine Gaussian kernels (the angle b in Eq. (56)). 15 Examples of affine Gaussian kernels in the 2-D case (corresponding to l1 ¼ 16, l2 ¼ 4, b ¼ p=6; p=3; 2p=3 in Eq. (56)). Ó 2013 Tony Lindeberg.

1. Specific Scale-Space Axioms for a Non-Causal Spatio-Temporal Domain Depending on the conditions under which the spatio-temporal image data are accessed, we can consider two different types of cases. For prerecorded spatio-temporal image data such as video, we may in principle assume access to image information in all temporal moments simultaneously and thereby apply similar types of operations as are used for processing purely spatial image data. For real-time vision or when modeling biological vision, there is, however, no way of having access to the future, which imposes fundamental additional structural requirements on a spatio-temporal visual front-end.

Representation if it for a scalar scale parameter satisfies the following conditions (Lindeberg 1996): vs Lðx0 ; s0 Þ 0 at any non-degenerate local maximum; (23) vs Lðx0 ; s0 Þ ! 0 at any non-degenerate local minimum; (24) or, for a multi-parameter scale-space, ðDu LÞðx0 ; s0 Þ 0 at any non-degenerate local maximum; (25) ðDu LÞðx0 ; s0 Þ ! 6). Basic implications of the requirements of non-creation of structure For 1-D signals, it can be shown that the requirement of non-creation of local extrema implies that a scale-space kernel must be positive and unimodal, both in the spatial domain and the Fourier domain (Lindeberg 1990).

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Advances in Imaging and Electron Physics, Volume 178 by Peter W. Hawkes

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