Polynomial structures with double roots

 Access to full text

 Full (PDF)

1. Bureš J., Some algebraically related almost complex and almost tangent structures on differentiable manifolds, Coll. Math. Soc. J. Bolyai, 31 Diff. Geom. (Budapest) 1979, 119-124. (1979) 
2. Bureš J., Vanžura J., Simultaneous integrability of an almost complex and almost tangent structure, Czech. Math. Jour. 32, 107 (1982), 556-581. (1982) MR0682132
3. Ishihara S., Normal structure f satisfying f3 -f = 0, Ködai Math. Sem. Rep. 18 1966, 36-47. (1966) MR0210023
4. Clark R. S., Goel D. S., On the geometry of an almost tangent manifold, Tensor N. S. 24 (1972), 243-252. (1972) MR0326613
5. Clark R. S., Goel D. S., Almost tangent manifolds of second order, Tohoku Math. Jour. 24 (1972), 79-92. (1972) Zbl0246.53036MR0317222
6. Lehmann-Lejeune J., Integrabilité des G-structures definies par une 1-forme 0-deformable a valeurs dans le fibre tangent, Ann. Inst. Fourier 16 (Grenoble), 2 1966, 329-387. (1966) Zbl0145.42103MR0212720
7. Lehmann-Lejeune J., Sur l’intégrabilité de certaines G-structures, C. R. Acad. Sci Paris 258 1984, 32-35. (1984) MR0162200
8. Pham Mau Quam, Introduction à la géométrie des variétés différentiables, Dunod, Paris, 1968. (1968) 
9. Vanžura J., Integrability conditions for polynomial structures, Ködai Math. Sem. Rep. 27 1976, 42-50. (1976) MR0400106
10. Vanžura J., Simultaneous integrability of an almost tangent structure and a distribution, Demonstratio Mathematica 19, 1 (1986), 359-370. (1986) MR0895009
11. Vanžurová A., Polynomial structures on manifolds, Ph.D. thesis, 1974. (1974) 
12. Yano K., On a structure defined by a tensor field f of type (1,1) satisfying f3+f= 0, Tensor 14, 1963, 99-109. (1963) MR0159296
13. Walker A. G., Almost-product structures, Differential geometry, Proc. of Symp. in Pure Math. 3, 94-100. Zbl0103.38801MR0123993

1. Alena Vanžurová, Differential forms on manifolds with a polynomial structure