====== 12.2 Valori delle funzioni di Fermi ======

$$ F_{n}(\alpha) =
\int_{0}^{\infty}\frac {x^{n}dx} {e^{\alpha + x}+ 1}$$ per vari
valori di "n" ed al variare del parametro di degenerazione $\psi =
-\alpha$ da -4 (gas non degenere) a +20 (completa degenerazione).
\\
\\
^$\psi$ ^ $F_{1/2}$ ^ $F_{3/2}$ ^ $F_{-1/2}$ ^
|-4.0|   0.016 13    |       0.024 27    |       0.032 04|
|-3.5|   0.026 48    |       0.039 93    |       0.052 40|
|-3.0|   0.043 37    |       0.065 61    |       0.085 26|
|-2.5|   0.070 72    |       0.107 58    |       0.137 58|
|-2.0|   0.114 59    |       0.175 80    |       0.219 18|
|-1.5|   0.183 80    |       0.285 77    |       0.342 62|
|-1.0|   0.290 50    |       0.460 85    |       0.521 14|
|-0.5|   0.449 79    |       0.734 66    |       0.764 34|
|0.0 |   0.678 09    |       1.152 80    |       1.072 16|
|0.5 |   0.990 21    |       1.772 79    |       1.431 68|
|1.0 |   1.396 38    |       2.661 68    |       1.820 40|
|1.5 |   1.900 83    |       3.891 98    |       2.214 36|
|2.0 |   2.502 46    |       5.537 25    |       2.595 40|
|2.5 |   3.196 60    |       7.668 80    |       2.953 46|
|3.0 |   3.976 98    |       1.035 37 10<sup>1</sup> |       3.285 22|
|3.5 |   4.837 07    |       1.365 42 10<sup>1</sup> |       3.591 32|
|4.0 |   5.770 73    |       1.762 77 10<sup>1</sup> |       3.874 34|
|4.5 |   6.772 57    |       2.232 73 10<sup>1</sup> |       4.137 4|
|5.0 |   7.837 97    |       2.780 24 10<sup>1</sup> |       4.383 2|
|5.5 |   8.962 99    |       3.409 92 10<sup>1</sup> |       4.614 6|
|6.0 |   1.014 43 10<sup>1</sup> |       4.126 10 10<sup>1</sup> |       4.833 8|
|6.5 |   1.137 90 10<sup>1</sup> |       4.932 90 10<sup>1</sup> |       5.042 2|
|7.0 |   1.266 46 10<sup>1</sup> |       5.834 22 10<sup>1</sup> |       5.241 6|
|7.5 |   1.399 91 10<sup>1</sup> |       6.833 81 10<sup>1</sup> |       5.432 8|
|8.0 |   1.538 05 10<sup>1</sup> |       7.935 26 10<sup>1</sup> |       5.617 0|
|8.5 |   1.680 71 10<sup>1</sup> |       9.142 02 10<sup>1</sup> |       5.795 0|
|9.0 |   1.827 76 10<sup>1</sup> |       1.045 74 10<sup>2</sup> |       5.967 4|
|9.5 |   1.979 04 10<sup>1</sup> |       1.188 47 10<sup>2</sup> |       6.134 6|
|10.0|   2.134 45 10<sup>1</sup> |       1.342 70 10<sup>2</sup> |       6.297 2|
|10.5|   2.293 86 10<sup>1</sup> |       1.508 74 10<sup>2</sup> |         6.455 4|
|11.0|   2.457 18 10<sup>1</sup> |       1.686 88 10<sup>2</sup> |         6.609 6|
|11.5|   2.624 32 10<sup>1</sup> |       1.877 41 10<sup>2</sup> |         6.760 4|
|12.0|   2.795 18 10<sup>1</sup> |       2.080 62 10<sup>2</sup> |       6.907 6|
|12.5|   2.969 68 10<sup>1</sup> |       2.296 78 10<sup>2</sup> |       7.051 8|
|13.0|   3.147 75 10<sup>1</sup> |       2.526 16 10<sup>2</sup> |       7.193 0|
|13.5|   3.329 31 10<sup>1</sup> |       2.769 03 10<sup>2</sup> |       7.331 4|
|14.0|   3.514 30 10<sup>1</sup> |       3.025 64 10<sup>2</sup> |       7.467 2|
|14.5|   3.702 65 10<sup>1</sup> |       3.296 26 10<sup>2</sup> |         7.600 6|
|15.0|   3.894 30 10<sup>1</sup> |       3.581 12 10<sup>2</sup> |         7.731 4|
|15.5|   4.089 21 10<sup>1</sup> |       3.880 48 10<sup>2</sup> |         7.860 2|
|16.0|   4.287 30 10<sup>1</sup> |       4.194 58 10<sup>2</sup> |         7.986 8|
|16.5|   4.488 54 10<sup>1</sup> |       4.523 66 10<sup>2</sup> |         8.111 6|
|17.0|   4.692 86 10<sup>1</sup> |       4.867 94 10<sup>2</sup> |       8.234 2|
|17.5|   4.900 24 10<sup>1</sup> |       5.227 66 10<sup>2</sup> |       8.355 2|
|18.0|   5.110 61 10<sup>1</sup> |       5.603 05 10<sup>2</sup> |         8.474 4|
|18.5|   5.323 94 10<sup>1</sup> |       5.994 33 10<sup>2</sup> |         8.591 8|
|19.0|   5.540 19 10<sup>1</sup> |       6.401 72 10<sup>2</sup> |         8.707 6|
|19.5|   5.759 31 10<sup>1</sup> |       6.825 43 10<sup>2</sup> |         8.822 0|
|20.0|   5.981 26 10<sup>1</sup> |       7.265 68 10<sup>2</sup> |       8.935 0|

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~~DISQUS~~