6533b82cfe1ef96bd128f441
RESEARCH PRODUCT
Limits to the fixed center approximation to Faddeev equations: The case of theϕ(2170)
A. Martínez TorresE. J. GarzonEulogi OsetLianrong Daisubject
BaryonPhysicsNuclear and High Energy PhysicsFaddeev equationsQuantum mechanicsHadronCenter (category theory)Elementary particleState (functional analysis)FermionThree-body problemMathematical physicsdescription
The fixed center approximation to the Faddeev equations has been used lately with success in the study of bound systems of three hadrons. It is also important to set the limits of the approach in those problems to prevent proliferation of inaccurate predictions. In this paper, we study the case of the $\ensuremath{\phi}(2170)$, which has been described by means of Faddeev equations as a resonant state of $\ensuremath{\phi}$ and $K\overline{K}$, and show the problems derived from the use of the fixed center approximation in its study. At the same time, we also expose the limitations of an alternative approach recently proposed.
year | journal | country | edition | language |
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2011-06-01 | Physical Review D |