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20222026
most citedGluonic evanescent operators: classification and one-loop renormalization

7 citations · 12 across the 6 of their papers we have counts for

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hep-th2026

Non-Hermitian Structure and Exceptional Points in Yang-Mills Theory from Analytic Continuation of Nc

Qingjun Jin, Ke Ren, Gang Yang +1

We show that analytic continuation of the number of colors, Nc, naturally endows Yang-Mills theory with a non-Hermitian structure. By examining the spectrum of the dilatation opera…

hep-th2023

Gluonic evanescent operators: negative-norm states and complex anomalous dimensions

Qingjun Jin, Ke Ren, Gang Yang +1

In this paper, we build on our previous work to further investigate the role of evanescent operators in gauge theories, with a particular focus on their contribution to violations…

hep-th2023

Is Yang-Mills Theory Unitary in Fractional Spacetime Dimensions?

Qingjun Jin, Ke Ren, Gang Yang +1

We present concrete evidence that Yang-Mills theory exhibits non-unitarity in non-integer spacetime dimensions. This violation of unitarity stems from evanescent operators that, wh…

hep-th2022★ 5 cited

Gluonic evanescent operators: two-loop anomalous dimensions

Qingjun Jin, Ke Ren, Gang Yang +1

Evanescent operators are a special class of operators that vanish in four-dimensional spacetime but are non-zero in dimensions. In this paper, we continue our systematic s…

hep-th2022★ 7 cited

Gluonic evanescent operators: classification and one-loop renormalization

Qingjun Jin, Ke Ren, Gang Yang +1

Evanescent operators are a special class of operators that vanish classically in four-dimensional spacetime, while in general dimensions they are non-zero and are expected to have…