Kashaev's volume conjecture - 편집 역사

2021년 2월 17일 (수) 10:04에 Pythagoras0님의 편집

2021-02-17T10:04:28Z

Pythagoras0: /* 메타데이터 */ 새 문단

2020-12-28T13:42:07Z

메타데이터: 새 문단

2020년 11월 16일 (월) 12:27에 Pythagoras0님의 편집

2020-11-16T12:27:21Z

2020년 11월 13일 (금) 09:50에 imported>Pythagoras0님의 편집

2020-11-13T09:50:50Z

imported>Pythagoras0: section 'articles' updated

2016-03-09T02:59:57Z

section 'articles' updated

imported>Pythagoras0: /* articles */

2015-11-07T13:04:47Z

articles

imported>Pythagoras0: /* articles */

2014-09-13T12:39:23Z

articles

imported>Pythagoras0: /* links */

2014-06-12T08:06:16Z

links

imported>Pythagoras0: /* articles */

2014-06-12T00:11:39Z

articles

2014년 6월 11일 (수) 06:20에 imported>Pythagoras0님의 편집

2014-06-11T06:20:35Z

@@ 96번째 줄: / 96번째 줄: @@
 [[분류:migrate]]
-== 메타데이터 ==
+==메타데이터==
 ===위키데이터===
 * ID :  [https://www.wikidata.org/wiki/Q7940887 Q7940887]

← 이전 판		2020년 12월 28일 (월) 13:42 판
95번째 줄:		95번째 줄:
	[[분류:Knot theory]]		[[분류:Knot theory]]
	[[분류:migrate]]		[[분류:migrate]]
		+
		+	== 메타데이터 ==
		+
		+	===위키데이터===
		+	* ID : [https://www.wikidata.org/wiki/Q7940887 Q7940887]

@@ 2번째 줄: / 2번째 줄: @@
 * The hyperbolic volume of a knot complement can be calculated using the Jones polynimials of the ca
-* $SU(2)$ connections on $S^3-K$ should be sensitive to the flat $SL_2(C)$ connection defining its hyperbolic structure
+* <math>SU(2)</math> connections on <math>S^3-K</math> should be sensitive to the flat <math>SL_2(C)</math> connection defining its hyperbolic structure
 * hyperbolic volume is closely related to the Cherm-Simons invariant
 * volume conjecture has its complexified version
@@ 17번째 줄: / 17번째 줄: @@
 ==examples==
-* $4_1$ figure eight knot
+* <math>4_1</math> figure eight knot
-* $5_2$
+* <math>5_2</math>
-* $6_1$
+* <math>6_1</math>
@@ 32번째 줄: / 32번째 줄: @@
 ==history==
-* 1995 Kashaev constructed knot invariants $\langle K \rangle_N$
+* 1995 Kashaev constructed knot invariants <math>\langle K \rangle_N</math>
 * 1997 Kashaev proposed that the asymptotic behaviour of the 1995 invariant involves the volume of the hyperbolic 3-manifold
-* 2001 '''[MM01]''' Murakami-Murakami found that $\langle K \rangle_N$ can be obtained from evaluating the colored Jones polynomial at the $N$-th root of unity
+* 2001 '''[MM01]''' Murakami-Murakami found that <math>\langle K \rangle_N</math> can be obtained from evaluating the colored Jones polynomial at the <math>N</math>-th root of unity
 ==related items==
@@ 57번째 줄: / 57번째 줄: @@
 ==expositions==
-* Hikami, Kazuhiro. 2003. “Volume Conjecture and Asymptotic Expansion of $q$-Series.” Experimental Mathematics 12 (3): 319–337. http://projecteuclid.org/euclid.em/1087329235
+* Hikami, Kazuhiro. 2003. “Volume Conjecture and Asymptotic Expansion of <math>q</math>-Series.” Experimental Mathematics 12 (3): 319–337. http://projecteuclid.org/euclid.em/1087329235
 * [http://www.youtube.com/watch?v=KszBLLJKccQ Introduction to the Volume Conjecture, Part I], by Hitoshi Murakami
 ** video
@@ 72번째 줄: / 72번째 줄: @@
 ==articles==
 * Alexander Kolpakov, Jun Murakami, Combinatorial decompositions, Kirillov-Reshetikhin invariants and the Volume Conjecture for hyperbolic polyhedra, http://arxiv.org/abs/1603.02380v1
-* Chen, Qingtao, Kefeng Liu, and Shengmao Zhu. “Volume Conjecture for $SU(n)$-Invariants.” arXiv:1511.00658 [hep-Th, Physics:math-Ph], November 2, 2015. http://arxiv.org/abs/1511.00658.
+* Chen, Qingtao, Kefeng Liu, and Shengmao Zhu. “Volume Conjecture for <math>SU(n)</math>-Invariants.” arXiv:1511.00658 [hep-Th, Physics:math-Ph], November 2, 2015. http://arxiv.org/abs/1511.00658.
 * Fernandez-Lopez, Manuel, and Eduardo Garcia-Rio. “On Gradient Ricci Solitons with Constant Scalar Curvature.” arXiv:1409.3359 [math], September 11, 2014. http://arxiv.org/abs/1409.3359.
 * Murakami, Jun. 2014. “From Colored Jones Invariants to Logarithmic Invariants.” arXiv:1406.1287 [math], June. http://arxiv.org/abs/1406.1287.

← 이전 판		2020년 11월 13일 (금) 09:50 판
94번째 줄:		94번째 줄:
	[[분류:TQFT]]		[[분류:TQFT]]
	[[분류:Knot theory]]		[[분류:Knot theory]]
		+	[[분류:migrate]]

@@ 71번째 줄: / 71번째 줄: @@
 ==articles==
 * Chen, Qingtao, Kefeng Liu, and Shengmao Zhu. “Volume Conjecture for $SU(n)$-Invariants.” arXiv:1511.00658 [hep-Th, Physics:math-Ph], November 2, 2015. http://arxiv.org/abs/1511.00658.
 * Fernandez-Lopez, Manuel, and Eduardo Garcia-Rio. “On Gradient Ricci Solitons with Constant Scalar Curvature.” arXiv:1409.3359 [math], September 11, 2014. http://arxiv.org/abs/1409.3359.

@@ 87번째 줄: / 87번째 줄: @@
 ==links==
 * [http://staff.science.uva.nl/%7Eriveen/volume_conjecture.htm Volume conjecture links and notes]
+* [http://www.rolandvdv.nl/research.html R. van der Veen]
 [[분류:math and physics]]
 [[분류:TQFT]]
 [[분류:Knot theory]]

@@ 71번째 줄: / 71번째 줄: @@
 ==articles==
 * Gang, Dongmin, Nakwoo Kim, and Sangmin Lee. “Holography of Wrapped M5-Branes and Chern-Simons Theory.” arXiv:1401.3595 [hep-Th], January 15, 2014. http://arxiv.org/abs/1401.3595.
 * Dimofte, Tudor Dan. 2010. “Refined BPS Invariants, Chern-Simons Theory, and the Quantum Dilogarithm”. Phd, California Institute of Technology. http://resolver.caltech.edu/CaltechTHESIS:05142010-131147918.
 * Generalized volume conjecture and the A-polynomials: The Neumann–Zagier potential function as a classical limit of the partition function , 2007 http://dx.doi.org/10.1016/j.geomphys.2007.03.008

@@ 37번째 줄: / 37번째 줄: @@
 ==related items==
 * [[quantum dilogarithm]]
 * [[Chern-Simons invariant]]