Lessons from the Ramond sector
Lessons from the Ramond sector
复制标题
雷蒙德部门的教训
DOI：
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发表时间：
2020
期刊：
影响因子：
--
通讯作者：
Ying
中科院分区：
文献类型：
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作者：
Nathan Benjamin;Ying
结合传统的模不变性/协方差成分和玻色子化/费米化对偶性的现代理解，我们重新审视了（1+1）$d$费米子共形场论中环面配分函数的一致性。只要考察一下经常被忽视的雷蒙板块，就能学到很多教训。对于bootstrap文献中的一些极值/变态模函数，我们可以排除或识别潜在的理论。我们还通过计算Ramond扇区中的谱来重新考虑${cal N} = 1$ Maloney-Witten配分函数，并进一步将其扩展到包含种子Ramond字符的模和。最后，我们执行了完整的${cal N} = 1$ RNS模自举，得到了关于保持不同数量超对称的相关变形存在性的新的普适结果。
We revisit the consistency of torus partition functions in (1+1)$d$ fermionic conformal field theories, combining traditional ingredients of modular invariance/covariance with a modernized understanding of bosonization/fermionization dualities. Various lessons can be learned by simply examining the oft-ignored Ramond sector. For several extremal/kinky modular functions in the bootstrap literature, we can either rule out or identify the underlying theory. We also revisit the ${cal N} = 1$ Maloney-Witten partition function by calculating the spectrum in the Ramond sector, and further extending it to include the modular sum of seed Ramond characters. Finally, we perform the full ${cal N} = 1$ RNS modular bootstrap and obtain new universal results on the existence of relevant deformations preserving different amounts of supersymmetry.
Docosahexaenoic Acid会影响巨噬细胞表型亚群和吞噬膜膜的渗透性。
DOI：
10.1080/15287394.2020.1842826
发表时间：
2021-02-16
期刊：
Journal of toxicology and environmental health. Part A
影响因子：
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作者：
Fletcher P;Hamilton RF Jr;Rhoderick JF;Pestka JJ;Holian A
通讯作者：
Holian A