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Quantum Review Letters
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Composite Completeness for Sub-Complex Divergences in Two Dimensions and its Application to Higher-Spin Fields #9

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utterances-bot commented 4 years ago

Composite Completeness for Sub-Complex Divergences in Two Dimensions and its Application to Higher-Spin Fields Quantum Review Letters

 

This study proposes a formula for one-time logarithmic discrepancies against the background of two-dimensional curved space-time for theories in which the second variation of action is a non-minimal second-order differential operator with low non-minimality. In particular, this formula makes it possible to calculate terms that are integrals of complete derivatives. For its application, one-loop differences were found for the fields of higher rotations against the background of space with constant curvature in a non-minimal gauge, which depends on two parameters. An explicit calculation shows that the accuracy of the result is independent of the calibration and, in addition, independent of the spin value for s> 3. Recently, there has been much interest in the construction of natural subrings. We show that there exists a co-linear co-finitely positive system  

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