Results 11 to 20 of about 17,761 (290)
On the Hilbert Transform of Wavelets [PDF]
Appears in IEEE Transactions on Signal Processing, vol. 59, no. 4, pp.
Kunal N. Chaudhury, Michael Unser
openaire +3 more sources
The Hilbert transform is essentially the only singular operator in one dimension. This undoubtedly make it one of the most important linear operator in harmonic analysis.
Edisson Arley Arcos+1 more
doaj
Added two remarks (4.12, 4.13).
Mei, Tao, Ricard, Éric
openaire +7 more sources
Building on past work showing that the Hilbert transform can be used for edge feature enhancement, a new edge feature enhancement method is developed using a two‐dimensional (2D) isotropic Hilbert transform of the Cauchy distribution.
Ke Wang, Gustavo K. Rohde, Jian Xiao
doaj +1 more source
In this work, we present a novel Hilbert-twin method to compute an envelope and the logarithmic decrement, δ, from exponentially damped time-invariant harmonic strain signals embedded in noise.
Magalas L.B., Majewski M.
doaj +1 more source
Time-Frequency Analysis of Noisy Vibration Signal Based on Improved Hilbert-Huang Transform
Aimed at the phenomenon of modal confusion and lack of practical significance of instantaneous frequency caused by Hilbert-Huang transform (HHT) noisy vibration signal time-frequency analysis, complete ensemble empirical mode decomposition with adaptive ...
SUN Miao, YANG Junkai, WU Li
doaj +1 more source
The Hilbert transform of a measure
18 ...
Poltoratski, Alexei+2 more
openaire +6 more sources
Averages of simplex Hilbert transforms [PDF]
We study a multilinear singular integral obtained by taking averages of simplex Hilbert transforms. This multilinear form is also closely related to Calder n commutators and the twisted paraproduct. We prove $L^p$ bounds in dimensions two and three and give a conditional result valid in all dimensions.
Polona Durcik+3 more
openaire +6 more sources
On Finite Hilbert Transforms [PDF]
Let E be a bounded measurable subset of the real line. The finite Hilbert transform is the operator HE defined on one of the spaces LP(E) (1 1, the Hilbert transform of f at x is defined by (1) Hf(x) = li (rmi) f f(tXt -x) 1dt, provided this latter limit exists. It is known that if f is in LP(R), for p > 1, then Hf exists a.e.
openaire +1 more source
Tschirnhaus transformations after Hilbert [PDF]
In this paper, we use enumerative geometry to simplify the formula for the roots of the general one-variable polynomial of degree n , for all n .
openaire +5 more sources