Self-dual continuous series of representations for <InlineEquation ID='IEq1'> <InlineMediaObject> <ImageObject Color='BlackWhite' FileRef='13130_2014_9058_Article_IEq1.gif' Format='GIF' Rendition='HTML' Type='Linedraw'/> </InlineMediaObject> <EquationSource Format='MATHML'> <math xmlns:xlink='http://www.w3.org/1999/xlink'> <msub> <mi mathvariant='script'>U</mi> <mi>q</mi> </msub> <mfenced close=')' open='('> <mrow> <mi>s</mi> <mi>l</mi> <mfenced close=')' open='('> <mn>2</mn> </mfenced> </mrow> </mfenced> </math> </EquationSource> <EquationSource Format='TEX'>$$ {mathcal{U}}_qleft(sl(2)ight) $$</EquationSource> </InlineEquation> and <InlineEquation ID='IEq2'> <InlineMediaObject> <ImageObject Color='BlackWhite' FileRef='13130_2014_9058_Article_IEq2.gif' Format='GIF' Rendition='HTML' Type='Linedraw'/> </InlineMediaObject> <EquationSource Format='MATHML'> <math xmlns:xlink='http://www.w3.org/1999/xlink'> <msub> <mi mathvariant='script'>U</mi> <mi>q</mi> </msub> <mfenced close=')' open='('> <mrow> <mi>o</mi> <mi>s</mi> <mi>p</mi> <mfenced close=')' open='('> <mrow> <mn>1</mn> <mo stretchy='true'>|</mo> <mn>2</mn> </mrow> </mfenced> </mrow> </mfenced> </math> </EquationSource> <EquationSource Format='TEX'>$$ {mathcal{U}}_qleft(ospleft(1Big|2ight)ight) $$</EquationSource> </InlineEquation>

Leszek Hadasz; Michal Pawelkiewicz; Volker Schomerus

首页> 外文期刊>The journal of high energy physics >Self-dual continuous series of representations for

U_{q} (s l (2))

$$ {mathcal{U}}_qleft(sl(2)ight) $$ and

U_{q} (o s p (1 | 2))

$$ {mathcal{U}}_qleft(ospleft(1Big|2ight)ight) $$

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Self-dual continuous series of representations for $U_{q} (s l (2))$ $$ {mathcal{U}}_qleft(sl(2)ight) $$ and $U_{q} (o s p (1 | 2))$ $$ {mathcal{U}}_qleft(ospleft(1Big|2ight)ight) $$

机译： $uq(sl2$$ { mathcal {u }}}}}左（sl（2）右）$$ uq(osp(1| 2$$ { mathcal {u}} _ q左（osp left（1 big | 2 右）右）$$ 展开▼ 获取原文免费外文文献都是OA文献，本网站仅为用户提供查询和代理获取服务，本网站没有原文。下单后我们将采用程序或人工为您竭诚获取高质量的原文，但由于OA文献来源多样且变更频繁，仍可能出现获取不到、文献不完整或与标题不符等情况，请知悉并谅解掌桥外文数据库（机构版） >> 开具论文收录证明 >> 文献代查 >> 免费页面导航摘要著录项相关主题摘要 A bstract We determine the Clebsch-Gordan and Racah-Wigner coefficients for continuous series of representations of the quantum deformed algebras U q s l 2 $$ {mathcal{U}}_qleft(sl(2)ight) $$ and U q o s p 1 | 2 $$ {mathcal{U}}_qleft(ospleft(1Big|2ight)ight) $$ . While our results for the former algebra reproduce formulas by Ponsot and Teschner, the expressions for the orthosymplectic algebra are new. Up to some normalization factors, the associated Racah-Wigner coefficients are shown to agree with the fusing matrix in the Neveu-Schwarz sector of N =1 supersymmetric Liouville field theory. 展开▼ 机译： Bstract我们确定克利斯克 - 戈丹和racah-wigner系数，用于普通变形代数U QSL 2 $$ { mathcal {u}} _ q左（sl（2）右）$$和u QoSP 1 | 2 $$ { mathcal {u}} _ q左（osp left（1 big | 2 右）右）$$。虽然我们的前代数繁殖公式的结果通过零偶和特松症，但是orthosemplectic代数的表达是新的。达到一些归一化因素，相关的Racah-Wigner系数被证明与N = 1超对称Liouville场理论的Neveu-Schwarz扇区中的融合矩阵一致。展开▼ 著录项来源《The journal of high energy physics》 | 2014年第10期 | 共30页作者 Leszek Hadasz; Michal Pawelkiewicz; Volker Schomerus; 展开▼ 作者单位展开▼ 收录信息原文格式 PDF 正文语种中图分类关键词相关主题获取原文期刊订阅抱歉，该期刊暂不可订阅，敬请期待！目前支持订阅全部北京大学中文核心（2020）期刊目录。暂不订阅继续订阅其他期刊意见反馈回到顶部回到首页关于掌桥资源导航新手指南常见问题网站地图版权声明客服邮箱：kefu@zhangqiaokeyan.com 京公网安备：11010802029741号 ICP备案号：京ICP备15016152号-6 六维联合信息科技 (北京) 有限公司©版权所有客服微信服务号 $(function(){
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Self-dual continuous series of representations for U q s l 2 $$ {mathcal{U}}_qleft(sl(2)ight) $$ and U q o s p 1 | 2 $$ {mathcal{U}}_qleft(ospleft(1Big|2ight)ight) $$

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Self-dual continuous series of representations for $U_{q} (s l (2))$ $$ {mathcal{U}}_qleft(sl(2)ight) $$ and $U_{q} (o s p (1 | 2))$ $$ {mathcal{U}}_qleft(ospleft(1Big|2ight)ight) $$