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Seiberg-Witten geometries for Coulomb branch chiral rings which are not freely generated

机译:库仑支化手性环的Seiberg-Witten几何形状不是自由生成的

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Coulomb branch chiral rings of ( mathcal{N}=2 ) SCFTs are conjectured to be freely generated. While no counter-example is known, no direct evidence for the conjecture is known either. We initiate a systematic study of SCFTs with Coulomb branch chiral rings satisfying non-trivial relations, restricting our analysis to rank 1. The main result of our study is that (rank-1) SCFTs with non-freely generated CB chiral rings when deformed by relevant deformations, always flow to theories with non-freely generated CB rings. This implies that if they exist, they must thus form a distinct subset under RG flows. We also find many interesting characteristic properties that these putative theories satisfy which may behelpful in proving or disproving their existence using other methods.
机译:( mathcal {N} = 2 )SCFT的库仑分支手性环可以自由生成。虽然没有反例,但也没有直接的猜测证据。我们启动了具有满足非平凡关系的库仑分支手性环的SCFT的系统研究,将我们的分析限制在第1级。我们的主要研究结果是:(第1级)具有非自由生成的CB手性环的SCFT在变形时发生有关的变形,总是流向带有非自由生成的CB环的理论。这意味着,如果它们存在,则它们必须因此在RG流下形成一个独特的子集。我们还发现了这些推定理论所满足的许多有趣的特性,这些特性可能有助于使用其他方法证明或证明它们的存在。

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