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GYutsis: heuristic based calculation of general recoupling coefficients

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doi.org2025-03-23 收录
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http://doi.org/10.17632/m63h48zmnm.1
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Abstract General angular momentum recoupling coefficients can be expressed as a summation formula over products of 6-j coefficients. Yutsis, Levinson and Vanagas developed graphical techniques for representing the general recoupling coefficient as a cubic graph and they describe a set of reduction rules allowing a stepwise generation of the corresponding summation formula. This paper is a follow up to [Van Dyck and Fack, Comput. Phys. Comm. 151 (2003) 353–368] where we described a heuristic algorithm ... Title of program: GYutsis: VAN DYCK, FACK Catalogue Id: ADRM_v2_0 [ADSA] Nature of problem A general recoupling coefficient for an arbitrary number of (integer or half-integer) angular momenta can be expressed as a formula consisting of products of 6-j coefficients summed over a certain number of variables . Such a formula can be generated using the program GYutsis (with a grap hical user front end ) or CycleCostAlgorithm (with a text-mode user fron t end). Versions of this program held in the CPC repository in Mendeley Data ADRM_v1_0; CycleCostAlgorithm, GYutsis; 10.1016/S0010-4655(02)00733-6 ADRM_v2_0; GYutsis: VAN DYCK, FACK; 10.1016/S0010-4655(03)00280-7 This program has been imported from the CPC Program Library held at Queen's University Belfast (1969-2019)

摘要 通用的角动量重耦合系数可以表示为6-j系数乘积的求和公式。Yutsis、Levinson及Vanagas开发了图形技术,用以将通用的重耦合系数表示为立方图,并描述了一套简化规则,允许逐步生成相应的求和公式。本文是对[Van Dyck和Fack, Comput. Phys. Comm. 151 (2003) 353–368]的后续研究,其中我们描述了一种启发式算法... 程序名称:GYutsis:VAN DYCK, FACK 目录编号:ADRM_v2_0 [ADSA] 问题性质 任意数量(整数或半整数)角动量的通用重耦合系数可以表示为一个由6-j系数乘积组成的公式,该公式涉及一定数量的变量的求和。此公式可以通过程序GYutsis(配备图形用户界面)或CycleCostAlgorithm(配备文本界面)生成。 Mendeley数据中CPC存储库中持有的此程序的版本 ADRM_v1_0; CycleCostAlgorithm, GYutsis; 10.1016/S0010-4655(02)00733-6 ADRM_v2_0; GYutsis: VAN DYCK, FACK; 10.1016/S0010-4655(03)00280-7 该程序已从贝尔法斯特女王大学(1969-2019)的CPC程序库中导入。
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