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實數上有關對稱性概念的探討 = A study of some diff...

國立高雄大學統計學研究所

實數上有關對稱性概念的探討 = A study of some different concepts of symmetry on the real line

Record Type:	Language materials, printed : monographic
Paralel Title:	A study of some different concepts of symmetry on the real line
Author:	鄧慧怡,
Secondary Intellectual Responsibility:	國立高雄大學
Place of Publication:	[高雄市]
Published:	撰者;
Year of Publication:	民99[2010]
Description:	23面圖，表 : 30公分;
Subject:	倒數對稱
Subject:	R-symmetry
Online resource:	http://handle.ncl.edu.tw/11296/ndltd/59135935031123165871
Summary:	近年來，陸續有對正實數上，對稱性概念的研究。例如對數對稱，倒數對稱，及同時具備兩種對稱性，所謂雙重對稱等。在本論文中，將把這些對稱性，推廣至實數上。我們將利用偏斜分佈表示法，及先前的一些研究結果，刻劃在實數上的雙重對稱。除此之外，我們也呈現一些關於反對稱(即在實數上與對數對稱相似的對稱)的有趣例子。 Recently, different concepts of symmetry on R+ such asR-symmetry, log-symmetry, and doubly symmetry are studied. Analogueconcept and their properties of these symmetries on R will bestudied in this work. Based on skewing representation and previousstudies, characterizations of doubly symmetry on R will be given.Among others, some interesting examples of the so-called I-symmetry,that is the analogue of log-symmetry on R, will also be presented.

實數上有關對稱性概念的探討 = A study of some different concepts of symmetry on the real line
鄧, 慧怡

實數上有關對稱性概念的探討 = A study of some different concepts of symmetry on the real line / 鄧慧怡撰 - [高雄市] : 撰者, 民99[2010]. - 23面 ; 圖，表 ; 30公分.
參考書目：面.
倒數對稱R-symmetry

實數上有關對稱性概念的探討 = A study of some different concepts of symmetry on the real line
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328 $a 碩士論文--國立高雄大學統計學研究所
330 $a 近年來，陸續有對正實數上，對稱性概念的研究。例如對數對稱，倒數對稱，及同時具備兩種對稱性，所謂雙重對稱等。在本論文中，將把這些對稱性，推廣至實數上。我們將利用偏斜分佈表示法，及先前的一些研究結果，刻劃在實數上的雙重對稱。除此之外，我們也呈現一些關於反對稱(即在實數上與對數對稱相似的對稱)的有趣例子。 Recently, different concepts of symmetry on R+ such asR-symmetry, log-symmetry, and doubly symmetry are studied. Analogueconcept and their properties of these symmetries on R will bestudied in this work. Based on skewing representation and previousstudies, characterizations of doubly symmetry on R will be given.Among others, some interesting examples of the so-called I-symmetry,that is the analogue of log-symmetry on R, will also be presented.
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