Differential equations for leading UV divergences of the Kähler potential in general N=1 chiral theories are derived via the Bogoliubov-Parasiuk theorem, extending to non-renormalizable interactions.
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Derives recurrence relations for all-loop leading log quantum corrections and RG equations for the effective potential in SO(N) scalar theories in curved spacetime, applied to power-like potentials in the Jordan frame for inflation.
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Leading UV divergences of quantum corrections to K\"ahler superpotential in general $\mathcal{N}=1$ chiral model
Differential equations for leading UV divergences of the Kähler potential in general N=1 chiral theories are derived via the Bogoliubov-Parasiuk theorem, extending to non-renormalizable interactions.
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Effective potential in $SO(N)$ symmetric scalar field theories in curved spacetime
Derives recurrence relations for all-loop leading log quantum corrections and RG equations for the effective potential in SO(N) scalar theories in curved spacetime, applied to power-like potentials in the Jordan frame for inflation.