On the intrinsic normalizations of the seminonholonomic complexes \(SN GR (m,n,(m+1) (n-m)- \varrho)\). II. (English. Russian original) Zbl 0983.53009
Lith. Math. J. 40, No. 1, 48-64 (2000); translation from Liet. Mat. Rink. 40. No. 1, 61-81 (2000).
Continuation of the author’s paper [Lith. Math. J. 39, 408-425 (1999; Zbl 0983.53008) reviewed above.
MSC:
| 53A20 | Projective differential geometry |
| 53C30 | Differential geometry of homogeneous manifolds |
| 53C05 | Connections (general theory) |
| 53B10 | Projective connections |
References:
| [1] | K. J. Grincevičius, On a complex of correlative elements [in Russian],Liet. Matem. Rink.,4 (3), 329–335 (1964). · Zbl 0189.21901 |
| [2] | G. F. Laptev and N. M. Ostianu, Distribution ofm-dimensional linear elements in a space of projective connection. I,Trudy Geom. Seminara, VINITI AN SSSR,3, 49–94 (1971). · Zbl 1396.53031 |
| [3] | H. M. Ostianu, Distribution ofm-dimensional linear elements in a space of projective connection. II.Trudy Geom. Seminara, VINITI AN SSSR,3, 95–114 (1971). · Zbl 1396.53032 |
| [4] | K. V. Navickis, Intrinsic normalizations of the seminonholonomic complexesSN Gr(m, n, (m+1)(n)), Lith. Math. J.,28 (2), 162–174 (1988). · Zbl 0666.53005 · doi:10.1007/BF01027192 |
| [5] | K. V. Navickis, On the intrinsic normalizations of the seminonholonomic complexesSN Gr(m, n, (m+1)(n). I,Lith. Math. J.,39 (4), 408–425 (1999). · Zbl 0983.53008 · doi:10.1007/BF02465591 |
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