Results 71 to 80 of about 720 (219)

The Average Case Analysis of Algorithms: Mellin Transform Asymptotics

open access: yes, 1996
. This report is part of a series whose aim is to present in a synthetic way the major methods of "analytic combinatorics" needed in the average--case analysis of algorithms. It reviews the use of Mellin-Perron formulae and of Mellin transforms
Philippe Flajolet   +2 more
core  

Second Microlocalization and the Mellin Transformation

open access: yesPublications of the Research Institute for Mathematical Sciences, 1990
The authors define the second wave front set WF in a way analogous to the definition of the first wave front set, using the Mellin transformation, instead of the Fourier transform. In particular they give another proof of Bony's theorem on propagation of 2-microlocal singularities: Theorem (Bony) - Let \({\overset \circ \xi}=(0,{\overset \circ \xi}')\)
Ziemian, Bogdan, Kołakowski, Henryk
openaire   +3 more sources

A Robust Reversible Watermarking Algorithm Resistant to Geometric Attacks Based on Tchebichef Moments

open access: yesIET Image Processing, Volume 20, Issue 1, January/December 2026.
This paper presents a robust reversible watermarking algorithm based on Chebyshev moments, employing a two‐stage embedding mechanism. The proposed method leverages image block partitioning to embed the copyright watermark and the reversible watermark into non‐overlapping regions located inside and outside the inscribed circle of the image, respectively.
Wenjing Sun, Ling Zhang, Hongjun Zhang
wiley   +1 more source

Null infinity and unitary representation of the Poincare group

open access: yesJournal of High Energy Physics, 2019
Following Pasterski-Shao-Strominger we construct a new basis of states in the single-particle Hilbert space of massless particles as a linear combination of standard Wigner states.
Shamik Banerjee
doaj   +1 more source

Local affine image matching and synthesis based on structural patterns [PDF]

open access: yes, 2010
A general purpose block-to-block affine transformation estimator is described. The estimator is based on Fourier slice analysis and Fourier spectral alignment.
Park, Heechan   +2 more
core   +1 more source

The Mellin Transformation of Strongly Increasing Functions

open access: yes, 1999
The definition of the Mellin transformation is modified in a way suitable for the study of some classes of functions with exponential growth at ...
Grzegorz Lysik, Lysik Grzegorz
core  

Nonterminating transformations and summations associated with some q-Mellin--Barnes integrals

open access: yes, 2022
In many cases one may encounter an integral which is of $q$-Mellin--Barnes type. These integrals are easily evaluated using theorems which have a long history dating back to Slater, Askey, Gasper, Rahman and others. We derive some interesting $q$-Mellin--
Cohl, Howard S.   +1 more
core  

Error estimates and extrapolation for the numerical solution of Mellin convolution equations [PDF]

open access: yes, 1994
In this paper we consider a quadrature method for the numerical solution of a second kind integral equation over the interval, where the integral operator is a compact perturbation of a Mellin convolution operator.
Rathsfeld, A.   +1 more
core   +2 more sources

Mellin analysis of weighted Sobolev spaces with nonhomogeneous norms on cones

open access: yes, 2009
On domains with conical points, weighted Sobolev spaces with powers of the distance to the conical points as weights form a classical framework for describing the regularity of solutions of elliptic boundary value problems, cf.\ papers by Kondrat'ev and ...
Martin Costabel   +5 more
core   +1 more source

The finite Mellin transform, Mellin-fourier series, and the Mellin-poisson summation formula

open access: yes, 1997
The aim of this paper is to present the counterpart of the theory of Fourier series in the Mellin setting in a systematic form, independently of the Fourier theory, under natural and minimal assumption upon the functions in question. Such Mellin (Fourier)
Jansche, S.   +2 more
core  

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