ch. elster, h. liu, t. lin fachruddin, w. gloeckle h.kamada, h.witala a. nogga, w. schadow
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Ch. Elster, H. Liu, T. Lin Fachruddin, W. Gloeckle H.Kamada, H.Witala A. Nogga, W. Schadow. 2. 1. 1. 3. 3. 3. 2. 2. 1. 3N force integration => Two integrations of 2N force like + Two coordinate transformations. MT2-I. MMT3-I. MT2-II. - PowerPoint PPT PresentationTRANSCRIPT
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Ch. Elster, H. Liu, T. Lin
Fachruddin, W. Gloeckle
H.Kamada, H.Witala
A. Nogga, W. Schadow
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2
3
1
2p2q
3
1
2
3p3q
1
2
3
1p1q
2312PP 2313PP
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3N force integration => Two integrations of 2N force like
+ Two coordinate transformations.
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MT2-I
MT2-II
MMT3-I
MMT3-II
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-7.550-74.89567.309MMT3-B
-7.580-74.54766.967MT2-I
)(0 MeVH )(MeVV )(MeVE
MT2-I
MMT3-B
-1.90660.060.005.000
4/2g )(MeVm a)(MeVΛ
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1U
10U
3
2
11
23
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The Solution of Three-Body Amplitude T at Different Orders in Two-Body t -Matrix
1st order
2nd order
3rd order
4th order
Full Faddeev
Do these expansions at certain orders well approximate the full Faddeev solution ?
How do rescattering terms contribute to the total amplitude ?
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Elastic Cross Section at Exact Backward Direction Convergence properties as a Function of Energies
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A specific break-up configuration and measurement:
the neutron is ejected at extreme backward angles, and the two protons at extreme forward angles, only events with small PP relative energy are measured
At 1.0 GeV scale: partial sum up to 3rd order is necessary
Convergence improved by going higher orders at backward angle !
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