Titlebook: Excursions in Harmonic Analysis, Volume 5; The February Fourier Radu Balan,John J. Benedetto,Kasso A. Okoudjou Book 2017 Springer Internati

languid

Excursions in Harmonic Analysis, Volume 5978-3-319-54711-4Series ISSN 2296-5009 Series E-ISSN 2296-5017

ethnology

panorama

Fractional Differentiation: Leibniz Meets HölderWe discuss how to estimate the fractional derivative of the product of two functions, not in the pointwise sense, but on Lebesgue spaces whose indices satisfy Hölder’s inequality

Exposition

https://doi.org/10.1007/978-3-319-54711-4Applied and theoretical harmonic analysis; Signal and image processing; Image processing; Signal proces

Glycogen

Cleaning Data with Conditional Dependencies,ernel that seeks to capture the linear behavior of albedo in nonlinear mixtures of materials. The behavior of the kernel method is dependent on the value of a parameter, gamma. Validation of the two approaches is performed using laboratory data.

Constrain

朝圣者

https://doi.org/10.1057/9781137363787senting the Discrete Fourier Transform (DFT) satisfies certain recursion relations, which we describe in terms of Diţǎ’s construction for large Hadamard matrices. These recursion relations allow for the DFT matrix calculation to be reduced in complexity to .(.log.), as in the case of the classical FFT.

Peak-Bone-Mass

Approaches for Characterizing Nonlinear Mixtures in Hyperspectral Imageryernel that seeks to capture the linear behavior of albedo in nonlinear mixtures of materials. The behavior of the kernel method is dependent on the value of a parameter, gamma. Validation of the two approaches is performed using laboratory data.

unstable-angina

A Flexible Scheme for Constructing (Quasi-)Invariant Signal Representationsone-dimensional problems, which in turn can be reduced to proving the existence of paths in a graph. We show empirical results on real-world data in two important problems in computer vision, template matching and online tracking.

先兆

A Fast Fourier Transform for Fractal Approximationssenting the Discrete Fourier Transform (DFT) satisfies certain recursion relations, which we describe in terms of Diţǎ’s construction for large Hadamard matrices. These recursion relations allow for the DFT matrix calculation to be reduced in complexity to .(.log.), as in the case of the classical FFT.