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Mott polynomials
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Mott polynomials : ウィキペディア英語版
Mott polynomials
In mathematics the Mott polynomials ''s''''n''(''x'') are polynomials introduced by who applied them to a problem in the theory of electrons.
They are given by the exponential generating function
: e^=\sum_n s_n(x) t^n/n!.
The first few of them are
:s_0(x)=1;
:s_1(x)=-\fracx;
:s_2(x)=\fracx^2;
:s_3(x)=-\fracx-\fracx^3;
:s_4(x)=\fracx^2+\fracx^4;
:s_5(x)=-\fracx-\fracx^3-\fracx^5;
:s_6(x)=\fracx^2+\fracx^4+\fracx^6;
The polynomials ''s''''n''(''x'') form the associated Sheffer sequence for –2''t''/(1–t2) .
give an explicit expression for them in terms of the generalized hypergeometric function 3F0.
==References==

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抄文引用元・出典: フリー百科事典『 ウィキペディア(Wikipedia)
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