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As it follows from Ref., this set of β corresponds to the set of the nonrelativistic average momentum square of a K meson in the molecule, k2/mK2: 0.056, 0.084, and 0.224.
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As it follows from Ref., this set of β corresponds to the set of the nonrelativistic average momentum square of a K meson in the molecule, k2/mK2: 0.056, 0.084, and 0.224.
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3
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35448939797
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Notice that |ReI(a,b;Γ)/ImI(a,b;Γ)|2 1 at β≤0.2GeV, so that |I(a,b;Γ)| is dominated by ImI(a,b;Γ) which is caused certainly by real intermediate nonrelativistic kaons. But (a-b)ImI(a,b;Γ) can explain not greater than 20% of branching ratios of decays under consideration even for the pointlike interaction and leads to an over-narrow resonance structure to fit data.
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Notice that |ReI(a,b;Γ)/ImI(a,b;Γ)|2 1 at β≤0.2GeV, so that |I(a,b;Γ)| is dominated by ImI(a,b;Γ) which is caused certainly by real intermediate nonrelativistic kaons. But (a-b)ImI(a,b;Γ) can explain not greater than 20% of branching ratios of decays under consideration even for the pointlike interaction and leads to an over-narrow resonance structure to fit data.
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Note
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Notice that there is another sloppily built place in Ref.. The authors of Ref. calculate A((p)→γ(q)S(p′)) at q=0, p2=m 2, and (p′)2=mS2 (mS-2m<0), that is, at p p′+q. The point is that a question of principle for them is an interpretation of 1/(ES-k2m+i0) as a nonrelativistic two-particle (KK̄) Green function. But gauge invariance forces the authors of Ref. to replace mS by the invariant mass [minv2=(p′)2] of decay products in the physical region p=p′+q, the actual interval of which is quite large. The typical values lie in the range -100MeV
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