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That is, at the level of the total cross section, with only lepton cuts applied, the kinematic enhancement of the pure PI diagrams (calculated using the axial gauge for the reasons discussed above) is relatively mild. For the SD case, shown in the right hand plots, the basic qualitative trends described above remain. This difference is small, though not entirely negligible, and would in principle be resolved by including the equivalent of the non-PI diagrams in Fig. 5 for the elastic case, e.g. due to two-photon contributions with the proton. For elastic production, the results is by construction the same as the axial gauge case, as here we simply apply the latter result. ∼ 0.5 % difference can only be considered as a genuine uncertainty in the result, which in any case enters at a similar level to the experimental uncertainty on the elastic proton form factors. ∼ 2 ( 5 ) % level differences in the SD (DD) cases. ⟨ 100 ⟩ dislocations is slightly higher in M-S potential however a bigger data-set of defects is needed to quantify the differences.
However, the transition energy seems to be slightly higher for the M-S potential especially for bigger size defects. For example, in Figure 3 we see that sizes 7 to 11 have comparable transition energy, and then for size 12, it increases sharply. We have implemented this in the SuperChic 4.1 MC generator, and in this paper present a detailed study of the results of this approach, the uncertainties in it, and their implications for the LHC. Hence in this paper we take a hybrid approach. A paranoid approach would be to assign a probability of success of 100% to every exploit. The lowest temperature is chosen such that there is a good probability of transition occurring within 50 ns. ⟨ 111 ⟩ dislocation and a hexagonal ring as shown in Figure 6. Although the transition to mixed morphology is rare, it is significant because once formed, this mixed configuration is very stable in M-S and does not transition even at very high temperatures like 2000 K. Also, such ring-like defects are formed relatively more often in collision cascades with M-S potential than with the other two potentials potcmp .
The distribution of different morphologies and defect size distribution for each morphology for a subset of the database has been earlier shown in potcmp ; savi . The systematic studies of the defect properties for each prominent morphology can help in higher scale modeling of the evolution of microstructure after irradiation and for designing materials with desired properties. Figure 4 shows the transition time as a function of temperature for all the different sample runs of the defect. These configurations are observed to be more stable but transition to these occurs rarely. In such a gauge, the dominance (or not) of the PI process may be more appropriately analysed. POSTSUPERSCRIPT power counting cannot be applied in the unitary gauge, as discussed in Section 2.3, and hence this may result in unphysical results when applied to the calculation of the pure PI contribution. For the total cross section without lepton cuts (not shown), the results are extremely close, as they must be by construction. For binary analysis, however, we must assume that the individual results of the reverse engineering steps are incomplete, inconsistent, or even missing. However, the initial-state photons are not exactly on-shell, and hence some residual gauge dependence will remain. 포항op
Website: https://txt.fyi/-/22175/be98bbbd/
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