A holomorphic point of view about geodesic completeness

Journal of Nonlinear Mathematical Physics

Volumn 11, Issue 3, 2004, Pages 297-324

  Meneghini, Claudio ^a  

^a UNIVERSITY OF PARMA   (Italy)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 6344243543     PISSN: 14029251     EISSN: 17760852     Source Type: Journal    
DOI: 10.2991/jnmp.2004.11.3.4     Document Type: Article

References (21)

1. John, K.Beem, and Paul, E.Ehrlich. 1981. Global Lorentzian geometry Marcel Dekker [BEH]
2. Andrzej, Borowiec, and Mauro, Francaviglia. 2000. Igor Volovichy Anti Kählerian Manifolds. Differen-tial Geometry and Its Applications, 12:281–289. [BFV]
3. Antonio Cassa, Teoria delle curve algebriche piane e delle superfici di Riemann compatte, Pitagora, 1983.[CAS]
4. Antonio, Cassa. 1996. Reconstructing space-time from world-lines of charged particles. Journal of Geometry and Physics, 19:77–89. [CSB]
5. Antonio, Cassa. 1993. A bridge between complex geometry and Riemannian geometry. Proc. of the Amer. Math. Soc., 2:621–627. [CSC]
6. 2 et difféomorphismes du cercle. Bol.Soc.Brasil.Matt. N.S., 25 [CR]
7. Dubrovin, B A, Novikov, S P, and Fomenko, A T. 1987. Geometria delle superfici dei gruppi di trasformazioni e dei campi, Editori riuniti [DNF]
8. Otto, Forster. 1981. Lectures on Riemann surfaces, Springer Verlag. [FO]
9. Garabedian, P R. 1964. Partial differential equations, John Wiley & sons. [GAR]
10. Robert, C Gunning, and Hugo, Rossi. 1965. Analytic functions of several complex variables, Prentice Hall. [GRO]
11. Hayman, W K. 1964. Meromorphic functions, Oxford at the Clarendon press. [HAY]
12. Einar, Hille. 1976. Ordinary differential equations in the complex domain, John Wiley & sons. [HIL]
13. Ince E L, Ordinary differential equations, Dover, 1956 (originally published in 1926). [INC]
14. Claude, Lebrun. 1983. Spaces of complex null geodesics in complex-Riemannian geometry. Trans. of the AMS, 278 (1) July [LEB]
15. Yuri, Manin. 1984. Gauge fields theory and complex geometry, Springer Verlag. [MAN]
16. Rolf, Nevanlinna. Le théorème de Picard-Borel et la théorie des fonctions méromorphes, New York:Chelsea publishing company, Bronx. (originally published Paris, 1939). [NEV]
17. Barret, O’Neill. 1983. Semi-Riemannian geometry, Academic Press. [ONE]
18. Alfonso, Romero. 1993. Miguel Sanchez On the completeness of geodesic obtained as a limit. J Math Phys, 34:8 [RS]
19. George, Springer. 1957. Introduction to Riemann surfaces, Addison-Wesley. [SPR]
20. G Vranceanu, Leçons de géométrie différentielle, Editions de l’académie de la république populaire roumaine, 1957. [VRA]
21. Wells, R O. 1973. Differential analysis on complex manifolds, Prentice-Hall. [WEL]