• Corpus ID: 18708368

# Sum rules for trace anomalies and irreversibility of the renormalization group flow

@article{Anselmi2002SumRF,
title={Sum rules for trace anomalies and irreversibility of the renormalization group flow},
author={Damiano Anselmi},
journal={Acta Physica Slovaca},
year={2002},
volume={52},
pages={573}
}
• D. Anselmi
• Published 1 May 2002
• Physics
• Acta Physica Slovaca
I review my explanation of the irreversibility of the renormalization-group flow in even dimensions greater than two and address new investigations and tests.
6 Citations
I discuss several issues about the irreversibility of the RG flow and the trace anomalies c, a and a'. First I argue that in quantum field theory: (i) the scheme-invariant area Δa' of the graph of
I discuss several issues about the irreversibility of the RG flow and the trace anomalies c, a and a′. First I argue that in quantum field theory: (i) the scheme-invariant area Δa′ of the graph of
I prove that classical gravity coupled with quantized matter can be renormalized with a finite number of independent couplings, plus field redefinitions, without introducing higher-derivative kinetic
• Mathematics
• 2003
A flow invariant in quantum field theory is a quantity that does not depend on the flow connecting the UV and IR conformal fixed points. We study the flow invariance of the most general sum rule with
• Physics
• 2014
A bstractCorrelators of gauge invariant operators provide useful information on the dynamics, phases and spectra of a quantum field theory. In this paper, we consider four dimensional $\mathcal{N}$

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