Results 1 to 10 of about 3,190 (185)

The last of the simple remainders [PDF]

, 2014
This article is distributed under the terms of the Creative Commons Attribution License (CC-BY 4.0), which permits any use, distribution and reproduction in any medium, provided the original author(s) and source are ...
A Brandhuber, A Brandhuber, A Brandhuber, A Galperin, A Galperin, A Prygarin, AB Goncharov, AB Goncharov, Andreas Brandhuber, AV Smirnov, B Eden, B Eden, B Penante, Brenda Penante, C Anastasiou, C Anastasiou, C Bauer, C Duhr, Congkao Wen, D Gaiotto, DA Kosower, DJ Broadhurst, Gabriele Travaglini, J Maldacena, JM Drummond, LJ Dixon, LJ Dixon, LJ Dixon, LV Bork, LV Bork, ML Mangano, P Heslop, RH Boels, SJ Parke, T Gehrmann, T Gehrmann, T Gehrmann, V Duca Del, VP Nair, WL Neerven van, Z Bern, Z Bern, Z Bern, Z Bern, Z Gao   +44 more
core   +2 more sources

New stochastic approach to the renormalization of the supersymmetric \phi^4 with ultrametric [PDF]

, 1996
We present a new real space renormalization-group map, on the space of probabilities, to study the renormalization of the SUSY \phi^4. In our approach we use the random walk representation on a lattice labeled by an ultrametric space.
Rodriguez-Romo, Suemi
core   +2 more sources

Rigorous treatment of the averaging process for co-orbital motions in the planetary problem [PDF]

, 2015
We develop a rigorous analytical Hamiltonian formalism adapted to the study of the motion of two planets in co-orbital resonance. By constructing a complex domain of holomorphy for the planetary Hamilto-nian, we estimate the size of the transformation ...
Niederman, Laurent, Pousse, Alexandre, Robutel, Philippe   +2 more
core   +2 more sources

Polarized $q \bar{q} \rightarrow Z +$Higgs amplitudes at two loops in QCD: the interplay between vector and axial vector form factors and a pitfall in applying a non-anticommuting $\gamma_5$

, 2020
We consider QCD corrections to two loops for the polarized amplitudes of $q{\bar q}\to Z +$ Higgs boson. First we show how the polarized amplitudes of $b \bar{b} \rightarrow Z h$ associated with a non-vanishing $b$-quark Yukawa coupling and a scalar or ...
Ahmed, Taushif, Bernreuther, Werner, Chen, Long, Czakon, Michal   +3 more
core   +1 more source

Menger remainders of topological groups

, 2016
In this paper we discuss what kind of constrains combinatorial covering properties of Menger, Scheepers, and Hurewicz impose on remainders of topological groups.
Bella, Angelo, Tokgöz, Seçil, Zdomskyy, Lyubomyr   +2 more
core   +1 more source

The Sudakov form factor at four loops in maximal super Yang-Mills theory

, 2018
The four-loop Sudakov form factor in maximal super Yang-Mills theory is analysed in detail. It is shown explicitly how to construct a basis of integrals that have a uniformly transcendental expansion in the dimensional regularisation parameter, further ...
Boels, Rutger H., Huber, Tobias, Yang, Gang   +2 more
core   +1 more source

Towards Robustness in Residue Number Systems

, 2016
The problem of robustly reconstructing a large number from its erroneous remainders with respect to several moduli, namely the robust remaindering problem, may occur in many applications including phase unwrapping, frequency detection from several ...
Huo, Haiye, Xia, Xiang-Gen, Xiao, Li
core   +1 more source

Two-Loop g -> gg Splitting Amplitudes in QCD

, 2004
Splitting amplitudes are universal functions governing the collinear behavior of scattering amplitudes for massless particles. We compute the two-loop g -> gg splitting amplitudes in QCD, N=1, and N=4 super-Yang-Mills theories, which describe the limits ...
A. Bassetto, A. Bassetto, A. Koukoutsakis, C. Anastasiou, D.A. Kosower, David Kosower, E. Witten, E.W.N. Glover, E.W.N. Glover, F. Cachazo, G. Leibbrandt, G. Mahlon, G. Mahlon, I. Jack, J.A. Minahan, J.A.M. Vermaseren, J.C. Collins, J.C. Collins, L. Lewin, L.D. Landau, L.J. Dixon, L.J. Dixon, Lance Dixon, M.E. Peskin, M.T. Grisaru, MAPLE, N. Beisert, R.E. Cutkosky, R.J. Gonsalves, R.K. Ellis, S. Moch, S. Weinzierl, S. Weinzierl, S.J. Parke, T. Binoth, Z. Bern, Z. Bern, Z. Bern, Z. Bern, Z. Bern, Z. Bern, Zvi Bern   +41 more
core   +4 more sources

Local properties on the remainders of the topological groups

, 2011
When does a topological group $G$ have a Hausdorff compactification $bG$ with a remainder belonging to a given class of spaces? In this paper, we mainly improve some results of A.V. Arhangel'ski\v{\i} and C. Liu's.
Lin, Fucai
core   +1 more source

A separable non-remainder of H

, 2007
We prove that there is a compact separable continuum that (consistently) is not a remainder of the real line.Comment: Rewrite after referee's ...
Dow, Alan, Hart, Klaas Pieter
core   +1 more source