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相关论文: The puzzle of the \pi -> \gamma \gamma* transition…

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We revisit $F_\pi(Q^2)$ and $F_{P\gamma}(Q^2)$, $P=\pi,\eta,\eta'$, making use of the local-duality (LD) version of QCD sum rules. We give arguments, that the LD sum rule provides reliable predictions for these form factors at $Q^2 \ge 5-6$…

高能物理 - 唯象学 · 物理学 2013-03-15 Irina Balakireva , Wolfgang Lucha , Dmitri Melikhov

We analyze $F_\pi(Q^2)$ and $F_{P\gamma}(Q^2)$, $P=\pi,\eta,\eta'$, within the local-duality (LD) version of QCD sum rules, which allows one to obtain predictions for hadron form factors in a broad range of momentum transfers. To probe the…

高能物理 - 唯象学 · 物理学 2012-02-14 Irina Balakireva , Wolfgang Lucha , Dmitri Melikhov

We present the results of our recent analyses of the form factors F_pi(Q^2) and F_{P gamma}(Q^2), P = pi, eta, eta', within the local-duality version of QCD sum rules. To probe the expected accuracy of this method, we consider, in parallel…

高能物理 - 唯象学 · 物理学 2012-06-05 Irina Balakireva , Wolfgang Lucha , Dmitri Melikhov

The local-duality formulation of QCD sum rules allows for the prediction of hadronic form factors without knowledge of the subtle details of their structure. With the aid of this formalism, we take a fresh look at the behaviours of the…

高能物理 - 唯象学 · 物理学 2012-05-31 Irina Balakireva , Wolfgang Lucha , Dmitri Melikhov

We study the $\gamma^* \gamma^*\to\eta_c$ transition form factor, $F_{\eta_c\gamma\gamma}(Q_1^2,Q_2^2),$ with the local-duality (LD) version of QCD sum rules. We analyse the extraction of this quantity from two different correlators,…

高能物理 - 唯象学 · 物理学 2012-07-09 Wolfgang Lucha , Dmitri Melikhov

In this paper we present the result of a direct QCD sum rule calculation of the transition form factor \gamma\gamma* -> pi^o in the region of moderately large invariant momentum Q^2 > 1GeV^2 of the virtual photon. In contrast to pQCD, we…

高能物理 - 唯象学 · 物理学 2007-05-23 A. V. Radyushkin , R. Ruskov

We present the results of our recent analysis of the meson-photon transition form factors $F_{P\gamma}(Q^2)$ for the pseudoscalar mesons $P = \pi^0,\eta,\eta',\eta_c$, using the local-duality version of QCD sum rules.

高能物理 - 唯象学 · 物理学 2015-06-11 Irina Balakireva , Wolfgang Lucha , Dmitri Melikhov

The transition gamma*(q_1)gamma*(q_2) -> \pi0(p) is studied within the QCD sum rule framework. As a first step, we analyze the kinematic situation when both photon virtualities are spacelike and large. We construct a QCD sum rule for…

高能物理 - 唯象学 · 物理学 2011-02-16 A. V. Radyushkin , R. T. Ruskov

The photon transition form factors of $\pi$, $\eta$ and $\eta'$ are discussed in view of recent measurements. It is shown that the exact axial anomaly sum rule allows a precise comparison of all three form factors at high-$Q^2$ independent…

高能物理 - 唯象学 · 物理学 2012-11-20 Dmitri Melikhov , Berthold Stech

We develop a QCD sum rule analysis of the form factor $F_{\gamma^*\gamma^*\pi^0}(q^2,Q^2)$ in the region where virtuality of one of the spacelike photons is small $q^2 \ll 1 GeV^2$ while another is large: $Q^2 \gapprox 1 GeV^2$. We…

高能物理 - 唯象学 · 物理学 2009-10-28 A. V. Radyushkin , R. T. Ruskov

The meson-photon transition form factors $\gamma\gamma^*\to P$ ($P$ stands for $\pi$, $\eta$ and $\eta'$) provide strong constraints on the distribution amplitudes of the pseudoscalar mesons. In this paper, these transition form factors are…

高能物理 - 唯象学 · 物理学 2011-10-11 Xing-Gang Wu , Tao Huang

The surprising results by the BarBar collaboration on the $\pi\gamma$ transition form factor require new thoughts about the high-$Q^2$ dependence of the form factors with virtual photons. We make use of the anomaly sum rule [J. Horejsi and…

高能物理 - 唯象学 · 物理学 2012-04-03 Dmitri Melikhov , Berthold Stech

A state-of-the-art analysis of the pion-photon transition form factor is presented based on an improved theoretical calculation that includes the effect of a finite virtuality of the quasi-real photon in the method of light-cone sum rules.…

高能物理 - 唯象学 · 物理学 2013-05-31 N. G. Stefanis , A. P. Bakulev , S. V. Mikhailov , A. V. Pimikov

We study the transition form factor of $\pi^0\to\gamma^* \gamma$ as a function of the momentum transfer $Q^2$ within the light-front quark model (LFQM). We compare our result with the experimental data by BaBar as well as other calculations…

高能物理 - 唯象学 · 物理学 2015-06-03 Chong-Chung Lih , Chao-Qiang Geng

The method of light-cone QCD sum rules is applied to the calculation of the form factors of $\gamma^*\rho \to \pi$ and $\gamma^*\gamma \to \pi^0$ transitions. We consider the dispersion relation for the $\gamma^*(Q^2)\gamma^*(q^2) \to…

高能物理 - 唯象学 · 物理学 2011-09-13 Alexander Khodjamirian

We extend the QCD sum rule analysis of the \gamma^*\gamma^* -->\pi^o form factor into the region where one of the photons has small virtuality: q^2 << Q^2 > 1 GeV^2. In this kinematics, one should perform an additional factorization of…

高能物理 - 唯象学 · 物理学 2008-02-03 A. V. Radyushkin , R. Ruskov

We update the theoretical framework for the QCD calculation of transition form factors $\gamma^*\gamma\to\eta$ and $\gamma^*\gamma\to\eta'$ at large photon virtualities including full next-to-leading order analysis of perturbative…

高能物理 - 唯象学 · 物理学 2014-10-22 S. S. Agaev , V. M. Braun , N. Offen , F. A. Porkert , A. Schäfer

We present our recent results for the pion elastic form factor [1] obtained within a local-duality three-point sum rule (a Borel sum rule in the limit of an infinite Borel parameter). Our analysis includes the O(1) and O(\alpha_s)…

高能物理 - 唯象学 · 物理学 2009-06-25 Wolfgang Lucha , Dmitri Melikhov

We discuss $(\pi^0,\eta,\eta')\to\gamma^*\gamma$ transition form factors using the light-front quark model. Our discussion includes the analysis of the mixing angles for $\eta-\eta'$. Our results for $Q^2…

高能物理 - 唯象学 · 物理学 2016-03-23 Ho-Meoyng Choi , Chueng-Ryong Ji

By means of QCD sum rules in local-duality limit, we analyze the behaviour of the form factors for the transitions of a real and a virtual photon to some pseudoscalar meson as functions of the involved momentum transfer. Except for the…

高能物理 - 唯象学 · 物理学 2012-12-27 Irina Balakireva , Wolfgang Lucha , Dmitri Melikhov
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