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Ih^k_dpbyl_hj_lbq_kdhcnbabdb 101 d 2 ]h hi_jZlhjZ Ij_êh`_g f_lh^ ijh\_jdb jZ\_gkl\Z Aµ ( x) 0 0 dα < > = \g_Z[_e_\hc l_hjbbiml_fbamq_gbyk\hckl\^moh\h]hdhg^_gkZlZIhdZaZghqlh\g_dhffmlZlb\ghc l_hjbbihey\bevkhgh\kdh_jZaeh`_gb_ijhba\_^_gbyhi_jZlhjh\g_kijZ\_êb\hbih 2 wlhfm ba dZeb[jh\hqghc bg\ZjbZglghklb dhg^_gkZlZ < A µ >g_evay k^_eZlv \u\h^ h ijbkmlkl\bbkhhl\_lkl\mxs_]hhi_jZlhjZ\\bevkhgh\kdhfjZaeh`_gbbdZeb[jh\hqgh bg\ZjbZglgh]hijhba\_^_gbyhi_jZlhjh\\dhffmlZlb\ghcl_hjbb :\lhj[eZ]h^Zj_g:: KeZ\gh\maZihklZgh\dmaZ^Zqb Ebl_jZlmjZ 1. Gubarev F.V., Stodolsky L., Zakharov V.I. Phys.Rev.Lett 86 (2001) 2220 2. Gubarev F.V., Zakharov V.I. Phys.Lett.B 501 (2001) 28 3. Arriola E.R., Bowman P.O., Broniowski Q. Landau-gauge condensates from the quark propagator on the lattice, hep-ph/0408309 4. Slavnov A.A., hep-th/0407194 5. Slavnov A.A. Noncommutative gauge theories and gauge invariance of dimension two condensate in Yang-Mills theory, Phys. Lett. B 608 (2005) 171-176 M>D 530.12; 539.12 KD:EJBAF
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