SCOPUS 정보 검색 플랫폼

Volumn 42, Issue 1, 1991, Pages 183-202

The Riemannian manifold of all Riemannian metrics

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0001876177 PISSN: 00335606 EISSN: None Source Type: Journal
DOI: 10.1093/qmath/42.1.183 Document Type: Article

Times cited : (90)

References (13)

1
- 36049055961
- Quantum theory of gravity. I. The canonical theory
- B. S. DeWitt, ‘Quantum theory of gravity. I. The canonical theory’, Phys. Rev. 160 (5) (1967), 1113-1148.
- (1967) Phys. Rev. , vol.160 , Issue.5 , pp. 1113-1148
- Dewitt, B.S.¹

2
- 0002984718
- The manifold of Riemannian metrics
- D. Ebin, ‘The manifold of Riemannian metrics’, Proc. Symp. Pure Math. AMS 15 (1970), 11-40.
- (1970) Proc. Symp. Pure Math. AMS , vol.15 , pp. 11-40
- Ebin, D.¹

3
- 0000339711
- The basic geometry of the manifold of Riemannian metrics and of its quotient by the diffeomorphism group
- D. S. Freed and D. Groisser, ‘The basic geometry of the manifold of Riemannian metrics and of its quotient by the diffeomorphism group’, Michigan Math. J. 36 (1989), 323-344.
- (1989) Michigan Math. J. , vol.36 , pp. 323-344
- Freed, D.S.¹ Groisser, D.²

4
- 0003776123
- Wiley, Chichester
- Alfred Frolicher and Andreas Kriegl, 'Linear spaces and differentiation theory’, Pure and Applied Mathematics, J. Wiley, Chichester, 1988.
- (1988) Linear Spaces and Differentiation theory’, Pure and Applied Mathematics, J
- Frolicher, A.¹ Kriegl, A.²

5
- 84968597914
- Steve Halperin and Ray Vanstone, ‘Connections, Curvature, and Cohomology /’, Academic Press
- Werner Greub, Steve Halperin and Ray Vanstone, ‘Connections, Curvature, and Cohomology /’, Academic Press, New York and London, 1972.
- (1972) New York and London
- Greub, W.¹

6
- 0009437044
- Natural transformations in differential geometry
- G. Kainz and P. W. Michor, ‘Natural transformations in differential geometry’, Czechoslovak Math. J. 37 (1987) 584-607.
- (1987) Czechoslovak Math. J. , vol.37 , pp. 584-607
- Kainz, G.¹ Michor, P.W.²

7
- 0000770764
- A convenient setting for real analytic mappings
- Andreas Kriegl and Peter W. Michor, ‘A convenient setting for real analytic mappings’, 52 p., to appear, Acta Mathematica (1990).
- (1990) To Appear, Acta Mathematica , pp. 52
- Kriegl, A.¹ Michor, P.W.²

8
- 0004341311
- J. Wiley
- S. Kobayashi and K. Nomizu, 'Foundations of Differential Geometry. Vol. 1.’, J. Wiley, 1963.
- (1963) Foundations of Differential Geometry , vol.1
- Kobayashi, S.¹ Nomizu, K.²

9
- 84968544977
- Shiva, Orpington
- Peter W. Michor, 'Manifolds of differentiable mappings', Shiva, Orpington, 1980.
- (1980) Michor, 'Manifolds of Differentiable Mappings
- Peter, W.¹

10
- 25444519544
- Manifolds of smooth mappings IV: Theorem of De Rham
- P. W. Michor, ‘Manifolds of smooth mappings IV: Theorem of De Rham’, Cahiers Top. Geo. Diff. 24 (1983), 57-86.
- (1983) Cahiers Top. Geo. Diff. , vol.24 , pp. 57-86
- Michor, P.W.¹

11
- 0009148016
- A convenient setting for differential geometry and global analysis I. II
- Peter W. Michor, ‘A convenient setting for differential geometry and global analysis I. II’, Cahiers Topol. Geo. Diff. 25 (1984), 63-109, 113-178.
- (1984) Cahiers Topol. Geo. Diff. , vol.25-63 , pp. 113-178
- Michor, P.W.¹

13
- 84968657815
- Kluwer, Dordrecht
- K. Bleuler and M. Werner (eds.)’, Kluwer, Dordrecht, 1988, pp. 345-371.
- (1988) , pp. 345-371
- Bleuler, K.¹ Werner, M.²

* 이 정보는 Elsevier사의 SCOPUS DB에서 KISTI가 분석하여 추출한 것입니다.