## 3 Numerical Simulations and Discussion
### Finding of Adjustment Point
#### 3.2.1 Results
\begin{array}{cccccccc}&&\#1B&\#2B&\#3B&\#4B&\#5B&\#6B& \#7B&\#8B\\ \#14P&6.89\times 10^{-7}&4.59\times 10^{-5}&4.04\times 10^{-5}&0.0152&0.0687&1. 41&0.514&2.67\\ \#29P&6.37\times 10^{-6}&3.41\times 10^{-6}&1.21\times 10^{-5}&0.00295&0. 0134&0.284&0.220&0.327\\ \#33P&0.000102&2.41\times 10^{-5}&9.38\times 10^{-6}&0.000930&0.00524&0. 143&0.0887&0.208\\ \#49P&0.000201&6.44\times 10^{-5}&0.000125&6.71\times 10^{-6}&8.20\times 10^{-5}&0. 000788&0.00142&0.00618\\ \#53P&0.00137&0.00116&0.000479&6.90\times 10^{-5}&6.04\times 10^{-5}&0.000797&0. 000321&0.000429\\ \#69P&0.0274&0.0178&0.0232&6.17\times 10^{-5}&0.000372&9.65\times 10^{-6}&2.18 \times 10^{-5}&7.78\times 10^{-5}\\ \#73P&0.185&0.0924&0.112&0.00112&0.00282&3.58\times 10^{-5}&6.33\times 10^{-6}&7. 23\times 10^{-6}\\ \#91P&0.213&0.270&0.253&0.0105&0.0166&0.000262&8.30\times 10^{-5}&2.38\times 10^{-7} \end{array} \right] \tag{23}\]  
\[A2-Cxx_{g44}=\left[ \begin{array}{cccccccc}&&\#1B&\#2B&\#3B&\#4B&\#5B&\#6B& \#7B&\#8B\\ \#14P&0.0179&1.13&4.32&18.2&229&35442&36599&76824\\ \#29P&0.128&0.0869&0.330&7.33&25.4&6703&7211&14857\\ \#33P&0.850&0.144&0.0963&9.46&23.8&1538&2123&3265\\ \#49P&20.7&4.84&5.36&0.0967&1.47&78.8&65.4&138\\ \#53P&101&29.1&43.9&0.132&0.309&18.3&19.6&38.1\\ \#69P&1012&189&16.4&10.8&17.8&0.0734&0.0621&0.698\\ \#73P&3017&491&587&57.1&76.7&0.0202&0.0437&0.00965\\ \#91P&911&2428&555&130&226&1.96&0.285&0.00145\end{array} \right] \tag{24}\]  
\[A2-Kyy_{g44}=\left[ \begin{array}{cccccccc}&&\#1B&\#2B&\#3B&\#4B&\#5B& \#6B&\#7B&\#8B\\ \#14P&2.13\times 10^{-7}&0.000165&0.000385&0.0327&0.173&6.39&4.52&9.53\\ \#29P&7.74\times 10^{-6}&8.49\times 10^{-6}&3.21\times 10^{-5}&0.000950&0.0063 2&0.316&0.407&0.715\\ \#33P&0.000125&3.02\times 10^{-5}&1.28\times 10^{-6}&0.000871&0.00456&0. 183&0.208&0.365\\ \#49P&0.000123&0.000525&0.000586&8.03\times 10^{-6}&9.19\times 10^{-5}&0.00776&0.00641 &0.00781\\ \#53P&0.000671&0.00111&0.000388&2.74\times 10^{-5}&2.59\times 10^{-5}&0.000605&0.00 0263&0.000283\\ \#69P&0.0160&0.00236&0.00293&0.000173&0.000275&9.80\times 10^{-6}&5.84\times 10^{-6}&1.73 \times 10^{-5}\\ \#73P&0.120&0.0218&0.0980&0.00157&0.00207&4.13\times 10^{-5}&9.38\times 10^{-6}&1.51 \times 10^{-5}\\ \#91P&0.0837&0.236&0.280&0.0101&0.0164&0.000192&6.97\times 10^{-5}&1.61 \times 10^{-7}\end{array} \right] \tag{25}\]\[A2-Cxy_{g44}=\left[ \begin{array}{cccccccc}&\#1B&\#2B&\#3B&\#4B&\#5B&\#6B&\#7B& \#8B\\ \#14P&0.00130&1.02&8.16&554&1764&37038&71313&183620\\ \#29P&0.0345&0.0273&0.181&23.4&96.5&1267&186&5303\\ \#33P&0.185&0.252&0.187&14.3&43.8&1061&1923&4489\\ \#49P&8.02&0.742&5.50&0.0211&2.63&10.3&42.3&90.5\\ \#53P&80.5&17.7&32.6&0.181&0.680&12.7&14.1&31.5\\ \#69P&468&96.9&116&0.949&3.46&0.107&0.0594&0.409\\ \#73P&8540&1504&1228&59.7&103&1.00&0.00685&0.199\\ \#91P&1852&1595&1018&75.2&129&1.10&0.165&0.000174\\ \end{array} \right] \tag{26}\]  
\[A2-Kxy_{g44}=\left[ \begin{array}{cccccccc}&\#1B&\#2B&\#3B&\#4B&\#5B&\#6B& \#7B&\#8B\\ \#14P&0.0945&5.44&20.9&188&1207&169914&178123&369059\\ \#29P&1.84&0.416&1.56&188&1158&40398&34398&70167\\ \#33P&18.8&1.47&0.465&48.7&577&13264&11645&21011\\ \#49P&96.5&23.4&25.7&0.477&7.14&380&316&664\\ \#53P&467&140&208&0.632&1.51&86.9&93.5&181\\ \#69P&5232&923&438&52.0&84.6&0.320&0.659&3.39\\ \#73P&14927&2242&2909&269&355&1.09&0.213&0.824\\ \#91P&20565&11457&41342&611&1145&9.24&4.86&0.0108\\ \end{array} \right] \tag{27}\]  
\[A2-Kyx_{g44}=\left[ \begin{array}{cccccccc}&\#1B&\#2B&\#3B&\#4B&\#5B&\#6B& \#7B&\#8B\\ \#14P&0.135&4.74&37.3&2502&8090&173327&325011&219685\\ \#29P&2.07&0.566&1.03&230&1059&51095&29962&17229\\ \#33P&26.7&2.08&0.864&106&498&21106&9260&15441\\ \#49P&32.0&3.81&25.1&0.408&12.0&59.8&194&149\\ \#53P&343&82.6&149&0.945&3.20&59.7&64.6&39.8\\ \#69P&2620&422&522&7.72&15.0&0.492&0.551&1.73\\ \#73P&35142&6858&5721&270&470&4.59&0.162&0.921\\ \#91P&15428&39749&28480&575&624&12.9&6.43&0.0137\\ \end{array} \right] \tag{28}\]  
\[A2-Cxy_{g44}=\left[