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Manifestly N = 2 supersymmetric regularization for N = 2 supersymmetric field theories

机译:明显地 N = 2 N = 2 超对称场论

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We formulate the higher covariant derivative regularization for N = 2 supersymmetric gauge theories in N = 2 harmonic superspace. This regularization is constructed by adding the N = 2 supersymmetric higher derivative term to the classical action and inserting the N = 2 supersymmetric Pauli–Villars determinants into the generating functional for removing one-loop divergencies. Unlike all other regularization schemes in N = 2 supersymmetric quantum field theory, this regularization preserves by construction the manifest N = 2 supersymmetry at all steps of calculating loop corrections to the effective action. Together with N = 2 supersymmetric background field method this regularization allows to calculate quantum corrections without breaking the manifest gauge symmetry and N = 2 supersymmetry. Thus, we justify the assumption about existence of a regularization preserving N = 2 supersymmetry, which is a key element of the N = 2 non-renormalization theorem. As a result, we give the proof of the N = 2 non-renormalization theorem which does not require any additional assumptions.
机译:我们为N = 2谐波超空间中的N = 2超对称规范理论制定了更高的协变导数正则化。通过将N = 2超对称高阶导数项添加到经典动作中,并将N = 2超对称Pauli-Villars行列式插入生成函数中以消除单环散度,来构造此正则化。与N = 2超对称量子场论中的所有其他正则化方案不同,该正则化在构造对有效作用进行环路校正的所有步骤中,通过构造明显的N = 2超对称性而得以保留。与N = 2超对称背景场方法一起使用,这种正则化方法可以计算量子校正,而不会破坏清单规对称性和N = 2超对称性。因此,我们证明了关于保留N = 2超对称性的正则化的存在的假设,该假设是N = 2非重正则定理的关键元素。结果,我们给出了N = 2非重整定理的证明,该定理不需要任何额外的假设。

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