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Goran Duplancic

Publications and source records attributed to Goran Duplancic.

5 recordsLinked to original sources

Form factors of B, Bs -> eta, eta' and D, Ds -> eta, eta' transitions from QCD light-cone sum rules

In the framework of the QCD light-cone sum rules (LCSRs) we present the analysis of all $B, B_{s}\to η^{(\prime)}$ and $D, D_{s}\to η^{(\prime)}$ form factors ($f^+, f^0$ and $f^T$) by including $m_{η^{(\prime)}}^2$ corrections in the leading (up to the twist-four) and next-to-leading order (up to the twist-three) in QCD, and two-gluon contributions to the form factors at the leading twist. The SU(3)-flavour breaking corrections and the axial anomaly contributions to the distribution amplitudes are also consistently taken into account. The complete results for the $f^0$ and $f^T$ form factors of $B,B_s \to η^{(\prime)}$ and $D, D_{s} \to η^{(\prime)}$ relevant for processes like $B \to η^{(\prime)} τν_τ$ or $B_{s} \to η^{(\prime)} l^+ l^-$ are given for the first time, as well as the two-gluon contribution to the tensor form factors. The values obtained for the $f^+$ form factors are as follows: $f^+_{Bη}(0)= 0.168^{+0.042}_{-0.047}$, $|f^+_{B_sη}(0)|= 0.212^{+0.015}_{-0.013}$, $f^+_{Bη^\prime}(0)= 0.130^{+0.036}_{-0.032}$, $f^+_{B_sη^\prime}(0)= 0.252^{+0.023}_{-0.020}$ and $f^+_{Dη}(0)= 0.429^{+0.165}_{-0.141}$, $|f^+_{D_sη}(0)|= 0.495^{+0.030}_{-0.029}$, $f^+_{Dη^\prime}(0)= 0.292^{+0.113}_{-0.104}$, $f^+_{D_sη^\prime}(0)= 0.558^{+0.047}_{-0.045}$. Also phenomenological predictions for semileptonic $B, B_{s}\to η^{(\prime)}$ and $D, D_{s}\to η^{(\prime)}$ decay modes are given.

hep-ph↗

Direct numerical approach to one-loop amplitudes

We present a completely numerical method of calculating one-loop amplitudes. Our approach is built upon two different existing methods: the contour deformation and the extrapolation methods. Taking the best features of each of them, we devise an intuitive, stable and robust procedure which circumvents the problem of large cancellations and related numerical instabilities by calculating the complete amplitude at once. As a proof of concept, we use our method to calculate the $2γ\to (N - 2)γ$ benchmark process, as well as the Higgs decay amplitude $H \to γγ$.

hep-ph↗

Lattice QCD and QCD Sum Rule determination of the decay constants of eta_c, J/psi and hc states

We compute the decay constants of the lowest ccbar-states with quantum numbers J(PC)=0(-+) [eta_c], 1(--) [J/psi], and 1(+-) [hc] by using lattice QCD and QCD sum rules. We consider the coupling of J/psi to both the vector and tensor currents. Lattice QCD results are obtained from the unquenched (Nf=2) simulations using twisted mass QCD at four lattice spacings, allowing us to take the continuum limit. On the QCD sum rule side we use the moment sum rules. The results are then used to discuss the rate of eta_c --> gamma gamma decay, and to comment on the factorization in B --> X K decays, with X being either eta_c or J/psi.

hep-ph↗

NLO perturbative QCD predictions for gamma gamma -> M+ M- (M=pi,K)

We report the first complete leading-twist next-to-leading-order perturbative QCD predictions for the two-photon exclusive channels gamma gamma -> M+ M- (M=pi,K) at large momentum transfer. The asymptotic distribution amplitude is utilized as a candidate form for the nonperturbative dynamical input. Comparison of the obtained results with the existing experimental data does not provide sufficiently clear evidence to support the applicability of the hard-scattering approach at currently accessible energies.

hep-ph↗