V. A. Karmanov
Lebedev Physical Institute
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Featured researches published by V. A. Karmanov.
Physical Review D | 2004
Stanley J. Brodsky; Dae Sung Hwang; John R. Hiller; V. A. Karmanov
We study the analytic structure of light-front wave functions (LFWFs) and its consequences for hadron form factors using an explicitly Lorentz-invariant formulation of the front form. The normal to the light front is specified by a general null vector
European Physical Journal A | 2010
J. Carbonell; V. A. Karmanov
{\ensuremath{\omega}}^{\ensuremath{\mu}}.
European Physical Journal A | 2009
J. Carbonell; V. A. Karmanov; M. Mangin-Brinet
The LFWFs with definite total angular momentum are eigenstates of a kinematic angular momentum operator and satisfy all Lorentz symmetries. They are analytic functions of the invariant mass squared of the constituents
Physical Review D | 2012
V. A. Karmanov; Alexander V. Smirnov; J.-F. Mathiot
{M}_{0}^{2}=(\ensuremath{\sum}{k}^{\ensuremath{\mu}}{)}^{2}
Few-body Systems | 2011
Jaume Carbonell; V. A. Karmanov
and the light-cone momentum fractions
Physics Letters B | 1984
O.D. Dalkarov; V. A. Karmanov
{x}_{i}{=k}_{i}\ensuremath{\cdot}\ensuremath{\omega}/p\ensuremath{\cdot}\ensuremath{\omega}
Few-body Systems | 2009
V. A. Karmanov; Pieter Maris
multiplied by invariants constructed from the spin matrices, polarization vectors, and
Physical Review D | 2001
M. Mangin-Brinet; J. Carbonell; V. A. Karmanov
{\ensuremath{\omega}}^{\ensuremath{\mu}}.
Physics Letters B | 2013
J. Carbonell; V. A. Karmanov
These properties are illustrated using known nonperturbative eigensolutions of the Wick-Cutkosky model. We analyze the LFWFs introduced by Chung and Coester to describe static and low momentum properties of the nucleons. They correspond to the spin locking of a quark with the spin of its parent nucleon, together with a positive-energy projection constraint. These extra constraints lead to an anomalous dependence of form factors on Q rather than
Physical Review D | 2001
M. Mangin-Brinet; J. Carbonell; V. A. Karmanov
{Q}^{2}.