Gabriel's theorem - 편집 역사

2021년 2월 17일 (수) 09:06에 Pythagoras0님의 편집

2021-02-17T09:06:53Z

2020-12-28T12:26:00Z

2020-12-26T13:56:09Z

메타데이터: 새 문단

2020-11-16T12:36:12Z

2020-11-14T08:59:23Z

2015-08-04T13:06:07Z

2014-04-24T02:45:40Z

2014-04-15T02:42:38Z

2013-10-08T14:29:55Z

2013-02-08T22:09:25Z

@@ 36번째 줄: / 36번째 줄: @@
 [[분류:migrate]]
-== 메타데이터 ==
+==메타데이터==
 ===위키데이터===
 * ID :  [https://www.wikidata.org/wiki/Q5515505 Q5515505]

@@ 3번째 줄: / 3번째 줄: @@
 ;thm (Gabriel)
-A connected quiver Q has finite type iff the underlying graph is a Dynkin diagram of (A,D,E) type. Moreoever there is a bijection between {indecomposable kQ-modules} and {positive roots}
+A connected quiver Q has finite type iff the underlying graph is a Dynkin diagram of (A,D,E) type. Moreoever there is a bijection between {indecomposable kQ-modules} and {positive roots}
 :<math>M \to \dim M</math>
 where <math>\dim</math> is dimension vector
-−
-−
 ==idea of proof==
@@ 16번째 줄: / 16번째 줄: @@
 * get Coxeter element
-−

← 이전 판		2020년 12월 26일 (토) 13:56 판
35번째 줄:		35번째 줄:
	[[분류:math]]		[[분류:math]]
	[[분류:migrate]]		[[분류:migrate]]
		+
		+	== 메타데이터 ==
		+
		+	===위키데이터===
		+	* ID : [https://www.wikidata.org/wiki/Q5515505 Q5515505]

@@ 4번째 줄: / 4번째 줄: @@
 A connected quiver Q has finite type iff the underlying graph is a Dynkin diagram of (A,D,E) type. Moreoever there is a bijection between {indecomposable kQ-modules} and {positive roots}
-$$M \to \dim M$$
+:<math>M \to \dim M</math>
-where $\dim$ is dimension vector
+where <math>\dim</math> is dimension vector

@@ 25번째 줄: / 25번째 줄: @@
 ==related items==
 * [[Quiver representations]]
+* [[Coxeter functor and transformation]]
 ==expositions==

@@ 1번째 줄: / 1번째 줄: @@
 ==statement==
-* \thm (Gabriel)
+;thm (Gabriel)
-*  A connected quiver Q has finite type iff the underlying graph is a Dynkin diagram of (A,D,E) type. Moreoever there is a bijection<br> {indecomposable kQ-modules} -> {positive roots}<br> M -> dim M (dimension vector)<br>

@@ 15번째 줄: / 15번째 줄: @@
+==Kac theorem==
 ==related items==
 * [[Quiver representations]]
 [[분류:개인노트]]

@@ 21번째 줄: / 21번째 줄: @@
 ==Kac theorem==
-−
 [[분류:개인노트]]
 [[분류:cluster algebra]]
 [[분류:math and physics]]
 [[분류:math]]