Results 41 to 50 of about 577 (166)
Tree-level gluon amplitudes on the celestial sphere
Pasterski, Shao and Strominger have recently proposed that massless scattering amplitudes can be mapped to correlators on the celestial sphere at infinity via a Mellin transform. We apply this prescription to arbitrary n-point tree-level gluon amplitudes.
Anders Ø. Schreiber +2 more
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Mellin transforms and asymptotics [PDF]
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
FLAJOLET, P., GOLIN, M.
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Jumping hedges on the strength of the Mellin transform
With more looming uncertainties in our present financial climate and environment, models with jump–diffusion more than ever are necessary. They are suited to reproduce the large and sudden fluctuations in the level of the underlying variable, and mimic ...
M. Rodrigo, R.S. Mamon
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Mellin Transforms on Binary Fields
Some boundedness and inversion results are proved for a large class of operators on binary fields, i.e., on 2-series and 2-adic fields. As a special case, it is obtained, that the Mellin transform on any binary field can be extended to a bounded linear isometry on \(L_2\).
Schipp, F., Wade, W.R.
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The n-dimensional distributional Mellin transformation
The n-dimensional distributional Mellin transformation is developed using the testing function space Mc,d and its dual M′c,d The standard theorems on analyticity, uniqueness and continuity are proved.
Sunil Kumar Sinha
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A two-dimensional limit discrete theorem for Mellin transforms of the Riemann zeta-function
In the paper two-dimensional limit theorem for the modified Mellin transform of the Riemann zeta-function is obtained.
Violeta Balinskaitė
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Harmonic sums and mellin transforms [PDF]
Contribution to the Proceedings of the 7th International Workshop on Deep Inelastic Scattering and QCD, DIS99, DESY-Zeuthen, April 1999; Nucl. Phys. B (Proc. Suppl.)
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One-sided Variations on Tries: Path Imbalance, Climbing, and Key Sampling [PDF]
One-sided variations on path length in a trie (a sort of digital trees) are investigated: They include imbalance factors, climbing under different strategies, and key sampling.
Costas A. Christophi, Hosam M. Mahmoud
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Mellin Transforms of Multivariate Rational Functions [PDF]
This paper deals with Mellin transforms of rational functions $g/f$ in several variables. We prove that the polar set of such a Mellin transform consists of finitely many families of parallel hyperplanes, with all planes in each such family being integral translates of a specific facial hyperplane of the Newton polytope of the denominator $f$.
Nilsson, Lisa, Passare, Mikael
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Mellin-Fourier series and the classical Mellin transform
This is a continuation of the authors' work [J. Fourier Anal. Appl. 3, No. 4, 325-376 (1997; Zbl 0885.44004)]. Starting from the finite Mellin transformation which defines the Mellin-Fourier coefficients, they carry out a direct development of the Mellin-Fourier series, quite independent of the usual Fourier theory.
Butzer, P.L., Jansche, S.
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