By Peter W. Hawkes
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, photo technological know-how and electronic picture processing, electromagnetic wave propagation, electron microscopy, and the computing tools utilized in most of these domain names.
Key positive aspects:
* Contributions from prime gurus * Informs and updates on the entire most up-to-date advancements within the box
Read Online or Download Advances in Imaging and Electron Physics, Volume 178 PDF
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Additional resources for Advances in Imaging and Electron Physics, Volume 178
Alternatively, the operator T s;s can be said to be homogeneous across space-time. Convolution structure Together, the assumptions of linearity and shift-invariance imply that the internal representations Lð$; $; s; sÞ are given by convolution transformations Lðx; t; s; sÞ ¼ ðT ð$; $; s; sÞ Ã f Þðx; tÞ Z Z ¼ T ðx; h; s; sÞ f ðx À x; t À hÞdx dh; (72) x˛RN h˛R where T ð$; $; s; sÞ denotes some family of convolution kernels. These convolution kernels and their spatio-temporal derivatives can also be referred to as spatio-temporal receptive ﬁelds.
19 Spatiochromatic receptive ﬁelds corresponding to the application of Gaussian derivative operators up to order two to red/green and yellow/blue coloropponent channels, respectively. Ó 2013 Tony Lindeberg. ) Generalized Axiomatic Scale-Space Theory 39 where yellow is approximated by the average of the R and G channels and f can be deﬁned as a channel of pure intensity information. 19 shows equivalent spatiochromatic receptive ﬁelds corresponding to the application of Gaussian derivative operators according to Eq.
2010), Linde & Lindeberg (2012), Zhang et al. (2012), it is shown how such color-opponent spatiochromatic receptive ﬁelds, in combination with regular spatial receptive ﬁelds, can constitute a very effective basis for object recognition. 5. Uniqueness of the Gaussian Kernel on a Spatial Domain The Gaussian scale-space concept satisﬁes the requirements of (1) linearity, (2) shift invariance, (3) semigroup property, (4) existence of an inﬁnitesimal generator, (5) non-creation of local extrema, (6) non-enhancement of local extrema, (7) rotational symmetry, (8) positivity, (9) normalization, and (10) scale invariance.
Advances in Imaging and Electron Physics, Volume 178 by Peter W. Hawkes