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Rearrangements of the Haar System that Preserve BMO

Proceedings of the London Mathematical Society, 1997
The author identifies geometric conditions on a rearrangement \(\tau\) (related to the Carleson packing condition) which guarantee that the rearrangement map \(T\) of the Haar system induced by \(\tau\), i.e., induced by \(Th_I=h_{\tau(I)}\), is an isomorphism, or a bounded operator, on the space of functions BMO of dyadic bounded mean oscillation ...
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An irremovable Carleman singularity for Haar's system

Mathematical Notes of the Academy of Sciences of the USSR, 1973
An example is constructed of a continuous functionf(x) that has the property that any function in L(01)2 that coincides withf(x) on a set of positive measure realizes a Carleman singularity for Haar's system.
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Nonlinear System Identification by Haar Wavelets

2013
Introduction.- Hammerstein systems.- Identification goal.- Haar orthogonal bases.- Identification algorithms.- Computational algorithms. - Final remarks. - Technical derivations.
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Face Recognition System Using Haar Algorithm

2023 5th International Conference on Advances in Computing, Communication Control and Networking (ICAC3N), 2023
null Samriddhi   +2 more
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A fusion-domain color image watermarking based on Haar transform and image correction

Expert Systems With Applications, 2021
Qingtang Su, Xueting Zhang
exaly  

A study of fractional Lotka‐Volterra population model using Haar wavelet and Adams‐Bashforth‐Moulton methods

Mathematical Methods in the Applied Sciences, 2020
, Ranbir Kumar, Ravi P Agarwal
exaly  

An efficient algorithm for numerical solution of fractional integro-differential equations via Haar wavelet

Journal of Computational and Applied Mathematics, 2021
Rohul Amin, Kamal Shah, Muhammad Asif
exaly  

Haar wavelet collocation approach for the solution of fractional order COVID-19 model using Caputo derivative

AEJ - Alexandria Engineering Journal, 2020
Kamal Shah, Rohul Amin, Hasib Khan
exaly  

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