Exploring Hamiltonian Truncation in $\bf{d=2+1}$

(2020)

Authors:

Joan Elias Miro, Edward Hardy

Generic energy transport solutions to the solar abundance problem鈥攁 hint of new physics

Journal of Cosmology and Astroparticle Physics IOP Publishing 2020:03 (2020) 013-013

Effective negative specific heat by destabilization of metastable states in dipolar systems.

Physical review. E 101:3-1 (2020) 030102

Authors:

Vazha Loladze, Thierry Dauxois, Ramaz Khomeriki, Stefano Ruffo

Abstract:

We study dipolarly coupled three-dimensional spin systems in both the microcanonical and the canonical ensembles by introducing appropriate numerical methods to determine the microcanonical temperature and by realizing a canonical model of heat bath. In the microcanonical ensemble, we show the existence of a branch of stable antiferromagnetic states in the low-energy region. Other metastable ferromagnetic states exist in this region: by externally perturbing them, an effective negative specific heat is obtained. In the canonical ensemble, for low temperatures, the same metastable states are unstable and reach a new branch of more robust metastable states which is distinct from the stable one. Our statistical physics approach allows us to put some order in the complex structure of stable and metastable states of dipolar systems.

Erratum to: Logarithmic accuracy of parton showers: a fixed-order study

Journal of High Energy Physics Springer Nature 2020:3 (2020) 83

Authors:

Mrinal Dasgupta, Fr茅d茅ric A Dreyer, Keith Hamilton, Pier Francesco Monni, Gavin P Salam

NNLO QCD脳EW corrections to Z production in the qq炉 channel

Physical Review D American Physical Society 101:3 (2020) 31301

Authors:

Roberto Bonciani, Federico Buccioni, Narayan Rana, Ilario Triscari, Alessandro Vicini

Abstract:

We present the first results for the O(伪伪s) corrections to the total partonic cross section of the process q炉q鈫抁+X, with the complete set of contributions, that include photonic and massive weak gauge boson effects. The results are relevant for the precise determination of the hadronic Z boson production cross section. Virtual and real corrections are calculated analytically using the reduction to the master integrals and their evaluation through differential equations. Real corrections are dealt with using the reverse-unitarity method. They require the evaluation of a new set of two-loop master integrals, with up to three internal massive lines. In particular, three of them are expressed in terms of elliptic integrals. We verify the absence, at this perturbative order, of initial-state mass singularities proportional to a weak massive virtual correction to the quark-gluon splitting.