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- Timestamp:
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Jul 25, 2013, 3:23:03 PM (11 years ago)
- Author:
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jweil
- Comment:
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switching to TracMathJax? plugin for displaying math
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19 | 19 | $end |
20 | 20 | }}} |
21 | | Next, we need to define a potential to bind the two nucleons. For this we can't use a mean field, because Deuterium represents a too small system. Instead we use a real two-body potential. Using the parallel ensemble technique, the potential ''V'' for each nucleon in the ''j''th ensemble is given by |
22 | | {{{ |
23 | | #!latex |
24 | | $V=V_\text{2-body}(r_{1,j}-r_{2,j})$ |
25 | | }}} |
26 | | where |
27 | | {{{ |
28 | | #!latex |
29 | | $r_{i,j}$ |
30 | | }}} |
31 | | is the position of the ''i''th nucleon in the ''j''th ensemble. For the full ensemble method, a Deuterium potential is not yet properly implemented. So we choose for the general input and the propagation routines the following switches: |
| 21 | Next, we need to define a potential to bind the two nucleons. For this we can't use a mean field, because Deuterium represents a too small system. Instead we use a real two-body potential. Using the parallel ensemble technique, the potential ''V'' for each nucleon in the ''j''th ensemble is given by \( V=V_\text{2-body}(r_{1,j}-r_{2,j}) \) |
| 22 | where \( r_{i,j} \) is the position of the ''i''th nucleon in the ''j''th ensemble. For the full ensemble method, a Deuterium potential is not yet properly implemented. So we choose for the general input and the propagation routines the following switches: |
32 | 23 | {{{ |
33 | 24 | $input |
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