Numerical evaluation of multi-loop integrals for arbitrary kinematics with SecDec 2.0

Main Author: CPC, Mendeley
Other Authors: Borowka, Sophia, Carter, Jonathon, Heinrich, Gudrun
Format: Dataset
Terbitan: Mendeley , 2013
Subjects:
Online Access: https:/data.mendeley.com/datasets/s3mnvjm4j5
ctrlnum 0.17632-s3mnvjm4j5.1
fullrecord <?xml version="1.0"?> <dc><creator>CPC, Mendeley</creator><title>Numerical evaluation of multi-loop integrals for arbitrary kinematics with SecDec 2.0 </title><publisher>Mendeley</publisher><description>Abstract We present the program SecDec 2.0, which contains various new features. First, it allows the numerical evaluation of multi-loop integrals with no restriction on the kinematics. Dimensionally regulated ultraviolet and infrared singularities are isolated via sector decomposition, while threshold singularities are handled by a deformation of the integration contour in the complex plane. As an application, we present numerical results for various massive two-loop four-point diagrams. SecDec 2.0 a... Title of program: SecDec 2.0 Catalogue Id: AEIR_v2_0 Nature of problem Extraction of ultraviolet and infrared singularities from parametric integrals appearing in higher order perturbative calculations in gauge theories. Numerical integration in the presence of integrable singularities (e.g. kinematic thresholds). Versions of this program held in the CPC repository in Mendeley Data AEIR_v1_0; SecDec; 10.1016/j.cpc.2011.03.026 AEIR_v2_0; SecDec 2.0; 10.1016/j.cpc.2012.09.020 AEIR_v2_1; SecDec 2.1; 10.1016/j.cpc.2013.05.022 AEIR_v3_0; SecDec 3.0; 10.1016/j.cpc.2015.05.022 This program has been imported from the CPC Program Library held at Queen's University Belfast (1969-2018)</description><subject>Computational Physics</subject><subject>Computer Algebra System</subject><subject>Computational Method</subject><subject>Elementary Particles</subject><contributor>Borowka, Sophia</contributor><contributor>Carter, Jonathon</contributor><contributor>Heinrich, Gudrun</contributor><type>Other:Dataset</type><identifier>10.17632/s3mnvjm4j5.1</identifier><rights>Computer Physics Communications Journal Licence</rights><rights>https://www.elsevier.com/about/policies/open-access-licenses/elsevier-user-license/cpc-license/</rights><relation>https:/data.mendeley.com/datasets/s3mnvjm4j5</relation><date>2013-02-01T12:00:00Z</date><recordID>0.17632-s3mnvjm4j5.1</recordID></dc>
format Other:Dataset
Other
author CPC, Mendeley
author2 Borowka, Sophia
Carter, Jonathon
Heinrich, Gudrun
title Numerical evaluation of multi-loop integrals for arbitrary kinematics with SecDec 2.0
publisher Mendeley
publishDate 2013
topic Computational Physics
Computer Algebra System
Computational Method
Elementary Particles
url https:/data.mendeley.com/datasets/s3mnvjm4j5
contents Abstract We present the program SecDec 2.0, which contains various new features. First, it allows the numerical evaluation of multi-loop integrals with no restriction on the kinematics. Dimensionally regulated ultraviolet and infrared singularities are isolated via sector decomposition, while threshold singularities are handled by a deformation of the integration contour in the complex plane. As an application, we present numerical results for various massive two-loop four-point diagrams. SecDec 2.0 a... Title of program: SecDec 2.0 Catalogue Id: AEIR_v2_0 Nature of problem Extraction of ultraviolet and infrared singularities from parametric integrals appearing in higher order perturbative calculations in gauge theories. Numerical integration in the presence of integrable singularities (e.g. kinematic thresholds). Versions of this program held in the CPC repository in Mendeley Data AEIR_v1_0; SecDec; 10.1016/j.cpc.2011.03.026 AEIR_v2_0; SecDec 2.0; 10.1016/j.cpc.2012.09.020 AEIR_v2_1; SecDec 2.1; 10.1016/j.cpc.2013.05.022 AEIR_v3_0; SecDec 3.0; 10.1016/j.cpc.2015.05.022 This program has been imported from the CPC Program Library held at Queen's University Belfast (1969-2018)
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institution Universitas Islam Indragiri
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first_indexed 2020-04-08T08:32:48Z
last_indexed 2020-04-08T08:32:48Z
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