gamma function

英語（米国） (en-US) 英語（イギリス） (en-GB)

名詞

(mathematical analysis) A meromorphic function which generalizes the notion of factorial to complex numbers and has singularities at the nonpositive integers; any of certain generalizations or analogues of said function, such as extend the factorial to domains other than the complex numbers.

日本語の意味

複素数における階乗の概念を一般化した、非正整数で特異点を持つ媒介型関数 / 階乗の概念を拡張し、複素数以外の領域にも適用可能な類似の関数（一般化形）の総称

英語の意味

(mathematical analysis) A meromorphic function which generalizes the notion of factorial to complex numbers and has singularities at the nonpositive integers; any of certain generalizations or analogues of said function, such as extend the factorial to domains other than the complex numbers.

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When studying complex analysis, she computed values of the gamma function to extend factorial identities to non-integer arguments.

複素解析を学ぶ際、彼女は整数でない引数に対する階乗の恒等式を拡張するために、階乗を複素数に一般化し非正の整数に特異点（極）を持つメロモルフィック関数であるガンマ関数の値を計算した。

詳細

意味（1）

(mathematical analysis) A meromorphic function which generalizes the notion of factorial to complex numbers and has singularities at the nonpositive integers; any of certain generalizations or analogues of said function, such as extend the factorial to domains other than the complex numbers.

Chapter 3 deals with the p-adic gamma function.

詳細

gamma functions （ plural ）