Articles dans des revues avec comité de lecture (54)

  1. 7. Cahen, M., Gutt, S., Amin, D., & Rawnsley, J. (2011). Transitive subgroups of transvections acting on some symplectic symmetric spaces of Ricci type. Journal of geometry and physics, 61, 1292-1308.
  2. 8. Cahen, M., Gutt, S., & Rawnsley, J. (2011). Symplectic Dirac operators and $Mp^rm c$-structures. General Relativity and Gravitation, 43(12), 3593-3617. doi:10.1007/s10714-011-1239-x
  3. 9. Cahen, M., Gutt, S., Richard, N., & Schwachhofer, L. (2009). Extrinsic symplectic symmetric spaces. Journal of geometry and physics, 59, 409-425.
  4. 10. Cahen, M., & Schwachhofer, L. (2009). Special symplectic connections. Journal of differential geometry, 83, 229-271.
  5. 11. Bieliavsky, P., Cahen, M., Gutt, S., Rawnsley, J., & Schwachhofer, L. (2006). Symplectic connections. International Journal of Geometric Methods in Modern Physics, 3, 375-420.
  6. 12. Cahen, M., Gutt, S., Horowitz, J., & Rawnsley, J. (2003). A formal moduli space of symplectic connections of Ricci type on T^{2n}. Journal of geometry and physics, 46, 174-192.
  7. 13. Gutt, S., & Cahen, M. (2003). Wavelet transform and * exponential. Institute of physics conference series, 173, 855-862.
  8. 14. Baguis, P., & Cahen, M. (2001). A construction of symplectic connections through reduction. letters in mathematical physics, 57(2), 149-160. doi:10.1023/A:1017997608735
  9. 15. Cahen, M., Gutt, S., Horowitz, J., & Rawnsley, J. (2001). Homogeneous symplectic manifolds with Ricci type curvature. Journal of geometry and physics, 38, 140-151. doi:10.1016/S0393-0440(00)00058-9
  10. 16. Cahen, M., Gutt, S., & Rawnsley, J. (1999). Preferred invariant symplectic connections on compact coadjoint orbits. letters in mathematical physics, 48(4), 353-364.
  11. 17. Bourgeois, F., & Cahen, M. (1999). A variational principle for symplectic connections. Journal of geometry and physics, 30(3), 233-265.
  12. 18. Bourgeois, F., & Cahen, M. (1999). Can one define a preferred symplectic connection. Reports on mathematical physics, 43(1-2), 35-42.

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