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Titlebook: Wavelets, Multiscale Systems and Hypercomplex Analysis; Daniel Alpay,Annemarie Luger,Harald Woracek Book 2006 Birkhäuser Basel 2006 Cliffo

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楼主: 人工合成
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Teodorescu Transform Decomposition of Multivector Fields on Fractal Hypersurfaces,continuous multivector field on the boundary of such domains is obtained in closed form as sum of two Hölder continuous multivector fields harmonically extendable to the domain and to the complement of its closure respectively. The problem is studied making use of the Teodorescu transform and suitab
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A Hierarchical Semi-separable Moore-Penrose Equation Solver, URV (Moore-Penrose) representation in which the operators . and . represent collections of efficient orthogonal transformations and the block upper matrix . still has the HSS form. The paper starts with an introduction to HSS-forms and a survey of a recently derived multi resolution representation
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A Hierarchical Semi-separable Moore-Penrose Equation Solver, URV (Moore-Penrose) representation in which the operators . and . represent collections of efficient orthogonal transformations and the block upper matrix . still has the HSS form. The paper starts with an introduction to HSS-forms and a survey of a recently derived multi resolution representation
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Methods from Multiscale Theory and Wavelets Applied to Nonlinear Dynamics,include iterated function systems (IFS), dynamical systems based on substitution such as the discrete systems built on rational functions of one complex variable and the corresponding Julia sets, and state spaces of subshifts in symbolic dynamics. Our paper serves to motivate and survey our recent r
发表于 2025-3-26 03:47:41 | 显示全部楼层
Methods from Multiscale Theory and Wavelets Applied to Nonlinear Dynamics,include iterated function systems (IFS), dynamical systems based on substitution such as the discrete systems built on rational functions of one complex variable and the corresponding Julia sets, and state spaces of subshifts in symbolic dynamics. Our paper serves to motivate and survey our recent r
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Clifford Algebra-valued Admissible Wavelets Associated to More than 2-dimensional Euclidean Group wions. We give an explicit characterization of the admissibility condition in terms of the Fourier transform, study the properties of this kind of wavelet transform, also give a family of admissible wavelets.
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