The work deals with the application of polynomial bases for digital imageprocessing using sliding window. An algorithm is built for the parallel-recursive calculation of local moment characteristics. A parametric set...
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ISBN:
(纸本)0819417076
The work deals with the application of polynomial bases for digital imageprocessing using sliding window. An algorithm is built for the parallel-recursive calculation of local moment characteristics. A parametric set of polynomial bases is introduced that yields the fastest realization of the algorithm. We consider methods of the calculation of the polynomial approximation parameters for the convolution kernel. The examples are adduced of the employment of polynomial bases for the 2-D signal filtration, and for the detection and recognition of objects on the image.
An adaptive FIR filter based on the feast mean p-power error (MPE) criterion is investigated, First, some useful properties of MPE function are studied. Three main results are as follows: 1) MPE function is a convex f...
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An adaptive FIR filter based on the feast mean p-power error (MPE) criterion is investigated, First, some useful properties of MPE function are studied. Three main results are as follows: 1) MPE function is a convex function of filter coefficients;so it has no local minima, 2) When input process and desired process are both Gaussian processes, then MPE function has the same optimum solution as conventional Wiener solution for any p. 3) When input process and desired process are non-Gaussian processes, then MPE function may have better optimum solution than Wiener solution, Next, a least mean p-power (LMP) error adaptive algorithm is derived and some application examples are presented, Consequently, when the signal is corrupted by an impulsive noise, the adaptive algorithm with p = 1 is preferred, Furthermore, when the signal is corrupted by noise or interference, the adaptive algorithm with proper choice of p mag be preferred,
A type of the N-tuple neural architecture can be shown to perform function approximation based on local interpolation, similar that performed by RBF networks. Since the size and speed of operation in this implementati...
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A type of the N-tuple neural architecture can be shown to perform function approximation based on local interpolation, similar that performed by RBF networks. Since the size and speed of operation in this implementation are independent of the training set size, it is attractive for practical adaptive solutions. However, the kernel function used by the network is non-Euclidean, which can cause performance losses for high-dimensional input data. The authors investigate methods for realising more isotropic kernel basis functions by use of special data encoding techniques.< >
The 1 1/2 track model for fault tolerant 2D processor arrays is extended to 3D mesh architectures. non-intersecting, continuous, straight and non-near miss compensation paths are considered. It is shown that when six ...
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ISBN:
(纸本)0818663073
The 1 1/2 track model for fault tolerant 2D processor arrays is extended to 3D mesh architectures. non-intersecting, continuous, straight and non-near miss compensation paths are considered. It is shown that when six directions in the 3D mesh are allowed for compensation paths, then switches with 13 states are needed to preserve the 3D mesh topology after faults. It is also shown that switch reconfiguration after faults is local in the sense that the state of each switch is uniquely determined by the state of the processors connected to it.
Several image compression standards (JPEG, MPEG, H.261) are based on the Discrete Cosine Transform (DCT). These standards do not specify the actual DCT quantization matrix. Ahumada & Peterson and Peterson, Ahu...
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ISBN:
(纸本)0819411469
Several image compression standards (JPEG, MPEG, H.261) are based on the Discrete Cosine Transform (DCT). These standards do not specify the actual DCT quantization matrix. Ahumada & Peterson and Peterson, Ahumada & Watson provide mathematical formulae to compute a perceptually lossless quantization matrix. Here I show how to compute a matrix that is optimized for a particular image. The method treats each DCT coefficient as an approximation to the local response of a visual `channel.' For a given quantization matrix, the DCT quantization errors are adjusted by contrast sensitivity, light adaptation, and contrast masking, and are pooled non-linearly over the blocks of the image. This yields an 8 X 8 `perceptual error matrix.' A second non-linear pooling over the perceptual error matrix yields total perceptual error. With this model we may estimate the quantization matrix for a particular image that yields minimum bit rate for a given total perceptual error, or minimum perceptual error for a given bit rate. Custom matrices for a number of images show clear improvement over image-independent matrices. Custom matrices are compatible with the JPEG standard, which requires transmission of the quantization matrix.
Reaction-Diffusion equations used to model biological patterning and structure contain useful principles of processing hi space;localnonlinear computation plus information spread by diffusion. Some years ago we intro...
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A nonlinear regression is a signal that has a specified property (which may be different from linearity) and that optimally approximates a given signal. Such properties are given in the domain of the signal (e.g. time...
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ISBN:
(纸本)0819405507
A nonlinear regression is a signal that has a specified property (which may be different from linearity) and that optimally approximates a given signal. Such properties are given in the domain of the signal (e.g. time, space) and are called shape constraints. The optimality of the approximation is measured with a semimetric defined on the space of signals under consideration. Finite-length discrete signals are well modeled as point in n-dimensional real space Rn. Thus, for example, a linear regression of a signal is a signal, in the subspace of linear signals, that is closest (usually under the Euclidean metric) to the given signal. Four shape constraints considered in the paper; piecewise constancy, local monotonicity, piecewise linearity and local convex/concavity. They are constraints of smoothness and in this respect, local convex/concavity has the advantage over local monotonicity that a sine wave of small frequency may be locally concave/convex but not locally monotonic. 2D signals defined on quadrille tessellations and on hexagonal tessellations are considered briefly; local monotonicity of degree 3 is defined for 2D signals. A technique for obtaining locally monotonic approximations of 2D signals is presented.
An image may have different local statistics, or different local properties of detailed content. According to the information theory, a fixed bit rate coding scheme will result in more distortion in higher-detail (or ...
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The presence of clouds affects most infrared (IR) military sensors. Foreground clouds degrade or occult target signatures and background clouds clutter a scene. Models used to assess or predict system performance must...
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