Igor Danilkin

most citedThe

S - D

mixing and di-electron widths of higher charmonium

1^{--}

states

58 citations · 117 across the 4 of their papers we have counts for

collaborators

4 papers

hep-ph2009★ 4 cited

The possibility of Z(4430) resonance structure description in $π ψ^{'}$ reaction

I. V. Danilkin, P. Yu. Kulikov

The possible description of Z(4430) as a pseudoresonance structure in $π ψ^{'}$ reaction, is considered. The analysis is performed with single-scattering contribution to $π ψ^{'}$ elastic…

hep-ph2008★ 32 cited

On the possibility to observe higher $n^{3} D_{1}$ bottomonium states in the $e^{+} e^{-}$ processes

A. M. Badalian, B. L. G. Bakker, I. V. Danilkin

The possibility to observe new bottomonium states with $J^{P C} = 1^{--}$ in the region $10.7 - 11.1$ GeV is discussed. The analysis of the di-electron widths shows that the $(n+1)^3S_…

hep-ph2008★ 58 cited

The $S - D$ mixing and di-electron widths of higher charmonium $1^{--}$ states

A. M. Badalian, B. L. G. Bakker, I. V. Danilkin

The di-electron widths of $ψ (4040)$ , $ψ (4160)$ , and $ψ (4415)$ , and their ratios are shown to be in good agreement with experiment, if in all cases the $S - D$ mixing with a large mix…

hep-ph2008★ 23 cited

Di-electron and two-photon widths in charmonium

A. M. Badalian, I. V. Danilkin

The vector and pseudoscalar decay constants are calculated in the framework of the Field Correlator Method. Di-electron widths: $Γ_{ee} (J / ψ) = 5.41$ keV, $Γ_{ee} (ψ^{'} (3686)) = 2.47$ keV,…

The possibility of Z(4430) resonance structure description in πψ′ reaction

On the possibility to observe higher n3D1​ bottomonium states in the e+e− processes

The S−D mixing and di-electron widths of higher charmonium 1−− states

Di-electron and two-photon widths in charmonium

The possibility of Z(4430) resonance structure description in $π ψ^{'}$ reaction

On the possibility to observe higher $n^{3} D_{1}$ bottomonium states in the $e^{+} e^{-}$ processes

The $S - D$ mixing and di-electron widths of higher charmonium $1^{--}$ states