Titlebook: Signal Processing Applications Using Multidimensional Polynomial Splines; Dhananjay Singh,Madhusudan Singh,Zaynidinov Hakimj Book 2019 The

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Signal Processing Applications Using Multidimensional Polynomial Splines978-981-13-2239-6Series ISSN 2191-530X Series E-ISSN 2191-5318

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,Parabolic Splines based One-Dimensional Polynomial,ogeneous structure piecewise-polynomial functions (compilation from polynomials of the same degree) are called spline functions or simply splines. The broken spline function is the simplest and historical example of splines. Spline functions are a developing field of the function approximation and digital analysis theory.

Palter

,B-Spline Approximation for Polynomial Splines,re widely used for the analysis and recovery of signals. The broken spline function is the simplest and historical example of splines. Spline functions are a developing field of the function approximation and digital analysis theory.

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Spline Evaluation for Railways, results for rail technology. The use of spline functions leads to the improvement of accuracy of the results and to significant reduction of computation costs. A spline method of analysis, processing and determination of anomalies of rail structures, based on the use of spectral basic signals, was developed.

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SpringerBriefs in Applied Sciences and Technologyhttp://image.papertrans.cn/s/image/867063.jpg

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https://doi.org/10.1007/978-981-13-2239-6One Dimensional Polynomial Splines; Multi-Dimensional Polynomial Splines; Recovery of signals; Digital

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Book 2019for modeling one dimensional and multidimensional signals as successions of local polynomial splines and their spectral characteristics. It provides examples of how the proposed methods can be applied in specific cases, together with signal processing software examples in the MATLAB environment, and

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,Parabolic Splines based One-Dimensional Polynomial,ogeneous structure piecewise-polynomial functions (compilation from polynomials of the same degree) are called spline functions or simply splines. The broken spline function is the simplest and historical example of splines. Spline functions are a developing field of the function approximation and d

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,B-Spline Approximation for Polynomial Splines,re widely used for the analysis and recovery of signals. The broken spline function is the simplest and historical example of splines. Spline functions are a developing field of the function approximation and digital analysis theory.

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