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arXiv math-ph/0612008math-phgr-qcmath.MPmath.SG
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$θ$ -扭量与超扭量

The $θ$-twistor versus the supertwistor

A. A. Zheltukhin

摘要:

我们引入了$θ$ -扭量,它是Penrose扭量的一个新的超对称推广,也是超扭量的一种替代. $θ$ -扭量是{ \it旋量}的三元组,包括扩展Penrose旋量的双旋量的旋量$θ$。使用$θ$ -扭转子产生无限长的无质量高自旋手征超多重态链$({1/2},1), (1, {3/2}), ({3/2},2),...,(S, S+{1/2})$,推广了已知的标量$(0,{1/2})$超多重态

英文摘要:

We introduce the $θ$-twistor which is a new supersymmetric generalization of the Penrose twistor and is also alternative to the supertwistor. The $θ$-twistor is a triple of {\it spinors} including the spinor $θ$ extending the Penrose's double of spinors. Using the $θ$-twistors yields an infinite chain of massless higher spin chiral supermultiplets $({1/2},1), (1, {3/2}), ({3/2},2),...,(S, S+{1/2})$ generalizing the known scalar $(0,{1/2})$ supermultiplet

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

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