SCOPUS 정보 검색 플랫폼 - 논문 보기

메뉴 건너뛰기

Progress in Mathematics

Volumn 237, Issue , 2005, Pages 225-233

Weil-petersson geometry of the universal teichmüller space

(2) Takhtajan, Leon A a Teo, Lee Peng b

a STONY BROOK UNIVERSITY (United States)

b NATIONAL CHIAO TUNG UNIVERSITY (Taiwan)

Author keywords

Bers embedding; Hilbert manifold; Riemann curvature tensor; Universal Teichm ller space; Velling Kirillov metric; Weil Petersson metric

Indexed keywords

EID: 34250205068 PISSN: 07431643 EISSN: 2296505X Source Type: Book Series
DOI: 10.1007/3-7643-7341-5_8 Document Type: Chapter

Times cited : (8)

References (13)

1
- 34250158600
- Springer, Berlin
- L Bers, Automorphic forms and general Teichmüller spaces, Proc. Conf. Com- plex Analysis (Minneapolis, 1964), Springer, Berlin, 1965, pp. 109–113.
- (1965) Proc. Conf. Com- Plex Analysis (Minneapolis, 1964) , pp. 109-113
- Bers, L.¹ Forms, A.² Spaces, G.T.³

2
- 0010678719
- Uniformization, moduli and Kleinian groups
- Lipman Bers, Uniformization, moduli and Kleinian groups, Bull. London. Math. Soc. 4 (1972), 257–300.
- (1972) Bull. London. Math. Soc. , vol.4 , pp. 257-300
- Bers, L.¹

3
- 0002937533
- Fiber spaces over Teichmüller spaces
- Lipman Bers, Fiber spaces over Teichmüller spaces, Acta. Math. 130 (1973), 89–126.
- (1973) Acta. Math , vol.130 , pp. 89-126
- Bers, L.¹

4
- 0000483974
- 1
- 1 , Nuclear Phys. B 293 (1987), no. 2, 348–384.
- (1987) Nuclear Phys. B , vol.293 , Issue.2 , pp. 348-384
- Bowick, M.J.¹ Rajeev, S.G.²

5
- 0000282030
- String theory as the Kähler geometry of loop space
- M.J. Bowick and S.G. Rajeev, String theory as the Kähler geometry of loop space, Phys. Rev. Lett. 58 (1987), no. 6, 535–538.
- (1987) Phys. Rev. Lett , vol.58 , Issue.6 , pp. 535-538
- Bowick, M.J.¹ Rajeev, S.G.²

6
- 0000298315
- Kähler structure on the K-orbits of a group of diffeomorphisms of the circle
- A.A. Kirillov, Kähler structure on the K-orbits of a group of diffeomorphisms of the circle, Funktsional. Anal. i Prilozhen. 21 (1987), no. 2, 42–45.
- (1987) Funktsional. Anal. I Prilozhen. , vol.21 , Issue.2 , pp. 42-45
- Kirillov, A.A.¹

7
- 0000212628
- 1), Funktsional
- 1), Funktsional. Anal. i Prilozhen. 21 (1987), no. 4, 35–46.
- (1987) Anal. I Prilozhen. , vol.21 , Issue.4 , pp. 35-46
- Kirillov, A.A.¹ Ev, D.V.Y.′.²

8
- 0000858362
- Diff(S 1) and the Teichmüller spaces
- Subhashis Nag and Alberto Verjovsky, diff(S 1) and the Teichmüller spaces, Comm. Math. Phys. 130 (1990), no. 1, 123–138.
- (1990) Comm. Math. Phys , vol.130 , Issue.1 , pp. 123-138
- Nag, S.¹ Verjovsky, A.²

9
- 10044276845
- Velling-Kirillov metric on the universal Teichmüller curve
- Lee-Peng Teo, Velling-Kirillov metric on the universal Teichmüller curve, J. Analyse Math. 93 (2004), 271–308.
- (2004) J. Analyse Math. , vol.93 , pp. 271-308
- Teo, L.-P.¹

10
- 27744581275
- Preprint arXiv: math.CV/0312172
- Leon A. Takhtajan and Lee-Peng Teo, Weil-Petersson metric on the universal Teichmüller space I: Curvature properties and Chern forms, Preprint arXiv: math.CV/0312172 (2003).
- (2003) Weil-Petersson Metric on the Universal Teichmüller Space I: Curvature Properties and Chern Forms
- Takhtajan, L.A.¹ Teo, L.-P.²

11
- 27744470742
- Preprint arXiv: math.CV/0406408
- Leon A. Takhtajan and Lee-Peng Teo, Weil-Petersson metric on the universal Teichmüller space II: Kähler potential and period mapping, Preprint arXiv: math.CV/0406408.
- Weil-Petersson Metric on the Universal Teichmüller Space II: Kähler Potential and Period Mapping
- Takhtajan, L.A.¹ Teo, L.-P.²

12
- 84871123173
- unpublished manuscript
- John A. Velling, A projectively natural metric on Teichmüller’s spaces, unpublished manuscript.
- A Projectively Natural Metric on Teichmüller’s Spaces
- Velling, J.A.¹

13
- 0000427126
- Wolpert, Chern forms and the Riemann tensor for the moduli space of curves
- Scott A. Wolpert, Chern forms and the Riemann tensor for the moduli space of curves, Invent. Math. 85 (1986), no. 1, 119–145.
- (1986) Invent. Math , vol.85 , Issue.1 , pp. 119-145
- Scott, A.¹

* 이 정보는 Elsevier사의 SCOPUS DB에서 KISTI가 분석하여 추출한 것입니다.