A. Kiselev

activity

20022023

most citedThe new analysis of the KLOE data on the phi->eta pi0 gamma decay

84 citations · 738 across the 68 of their papers we have counts for

collaborators

Showing 2018Show all

4 papers · 1 filter

math.CO2018

The defining properties of the Kontsevich unoriented graph complex

Nina J. Rutten, Arthemy V. Kiselev

Consider the real vector space of formal sums of non-empty, finite unoriented graphs without multiple edges and loops. Let the vertices of graphs be unlabelled but let every graph…

math.CO2018★ 4 cited

The orientation morphism: from graph cocycles to deformations of Poisson structures

Ricardo Buring, Arthemy Kiselev

We recall the construction of the Kontsevich graph orientation morphism $γ \mapsto O r (γ)$ which maps cocycles $γ$ in the non-oriented graph complex to infinitesimal symm…

nlin.SI2018

Computing symmetries and recursion operators of evolutionary super-systems using the SsTools environment

Arthemy V. Kiselev, Andrey O. Krutov, Thomas Wolf

At a very informal but practically convenient level, we discuss the step-by-step computation of nonlocal recursions for symmetry algebras of nonlinear coupled boson-fermion $N = 1$ s…

hep-ph2018★ 11 cited

The $a_{0} (980)$ physics in semileptonic $D^{0}$ and $D^{+}$ decays

N. N. Achasov, A. V. Kiselev

The decays $D^{0} \to d u ˉ e^{+} ν \to a_{0}^{-} (980) e^{+} ν \to π^{-} η e^{+} ν$ and $D^{+} \to d d ˉ e^{+} ν \to a_{0}^{0} (980) e^{+} ν \to π^{0} η e^{+} ν$ (and the charge conjugated ones) is the direct pr…

The defining properties of the Kontsevich unoriented graph complex

The orientation morphism: from graph cocycles to deformations of Poisson structures

Computing symmetries and recursion operators of evolutionary super-systems using the SsTools environment

The a0​(980) physics in semileptonic D0 and D+ decays

The $a_{0} (980)$ physics in semileptonic $D^{0}$ and $D^{+}$ decays