Lectures on dilogarithm function - 편집 역사

Pythagoras0: /* Bloch-Suslin */

2020-12-28T12:07:06Z

Bloch-Suslin

2020-12-28T12:06:51Z

memo

2020-11-13T07:25:48Z

2020-11-13T07:25:37Z

memo

2020-08-31T02:43:30Z

2019-03-15T04:20:30Z

2019-03-15T01:46:00Z

hyperbolic 3-manifold

2019-03-15T01:43:04Z

Zagier, Bloch, Suslin

2019-03-15T01:27:31Z

2019-03-15T01:26:51Z

@@ 288번째 줄: / 288번째 줄: @@
 where <math>\Delta_3'</math> is the triangle with vertices <math>0,1,e^{2\pi i/3}</math> translated so that they lie on the circle with center <math>(0,0)</math>
 ===Bloch-Suslin===
 * <math>B(\mathbb{F})\simeq K_3^{\operatorname{ind}}(\mathbb{F})</math> ??

@@ 287번째 줄: / 287번째 줄: @@
 </math>
 where <math>\Delta_3'</math> is the triangle with vertices <math>0,1,e^{2\pi i/3}</math> translated so that they lie on the circle with center <math>(0,0)</math>
 ===Bloch-Suslin===

@@ 287번째 줄: / 287번째 줄: @@
 </math>
 where <math>\Delta_3'</math> is the triangle with vertices <math>0,1,e^{2\pi i/3}</math> translated so that they lie on the circle with center <math>(0,0)</math>
 ==related items==
@@ 302번째 줄: / 323번째 줄: @@
 [[분류:Talks and lecture notes]]

@@ 287번째 줄: / 287번째 줄: @@
 </math>
 where <math>\Delta_3'</math> is the triangle with vertices <math>0,1,e^{2\pi i/3}</math> translated so that they lie on the circle with center <math>(0,0)</math>
 ==related items==

@@ 313번째 줄: / 313번째 줄: @@
 * [[Bloch group]]
 * [[Ideal triangulations of 3-manifolds and the Bloch invariant]]
 ==links==

@@ 246번째 줄: / 246번째 줄: @@
 ==hyperbolic 3-manifold==
-* $\mathbb{H}^3$ : upper-half space; $SL_2(\mathbb{C}$ acts as an isometry group
+* $\mathbb{H}^3$ : upper-half space; $SL_2(\mathbb{C})$ acts as an isometry group
 * hyperbolic 3-manifold : quotient of $\mathbb{H}^3$ by discrete isometry group
 * ideal tetrahedron is a tetrahedron whose vertices are in $\mathbb{C}\cup \{\infty\}$
@@ 287번째 줄: / 287번째 줄: @@
 $$
 where $\Delta_3'$ is the triangle with vertices $0,1,e^{2\pi i/3}$ translated so that they lie on the circle with center $(0,0)$
 ==memo==

@@ 236번째 줄: / 236번째 줄: @@
 $$
-$F=\mathbb{Q}(\sqrt{-7})$
+$F=\mathbb{Q}(\sqrt{-23})$
 $$

← 이전 판		2019년 3월 15일 (금) 01:27 판
320번째 줄:		320번째 줄:
	* {{수학노트\|url=블로흐-비그너_다이로그(Bloch-Wigner_dilogarithm)}}		* {{수학노트\|url=블로흐-비그너_다이로그(Bloch-Wigner_dilogarithm)}}
	* {{수학노트\|url=함수_다이로그_항등식(functional_dilogarithm_identity)}}		* {{수학노트\|url=함수_다이로그_항등식(functional_dilogarithm_identity)}}
		+
		+	[[분류:Talks and lecture notes]]

← 이전 판	2019년 3월 15일 (금) 01:26 판
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