Ali Sinan Sertöz Citations Page



  1. T. C. Brown, A Remark related to the Frobenius Problem, Fibonacci Quarterly, 31 (1993), 32-36.
  2. T. C. Brown, Wun-Seng Chou, Peter J-S Shiue, On the partition function of a finite set, Australasian Journal of Combinatorics 27 (2003), 193-204.
  3. J. L. Ramirez Alfonsin, The Diophantine Frobenius Problem, Oxford Lecture Series in Mathematics and its Applications 30, Oxford University Press, 2005.

  4.  
  5. C. Godbillon, Feuilletages, Etudes Geometriques, Progress in Mathematics series vol 98, Birkhauser Verlag Basel, 1991.

  6.  
  7. M. Kwiecinski, Sur le Transforme de Nash et la construction du graph de MacPherson, Doctorat de l'universite de Provence, aix-Marseille I, 1994.
  8. M. Kwiecinski, MacPherson's Graph Construction, Algebraic Geometry, Proceedings of Bilkent Summer School, Marcel Dekker, 1997, p135-155.

  9.  
  10. M. Kwiecinski, Sur le Transforme de Nash et la construction du graph de MacPherson, Doctorat de l'universite de Provence, aix-Marseille I, 1994.
  11. J-P. Brasselet, Indices of Vectorfields and Residues of Singular Foliations after Nash Transformation, 
    Topology of holomorphic dynamical systems and related topics (Japanese) (Kyoto, 1995).
    Surikaisekikenkyusho Kokyuroku No. 955, (1996), 39--45.
  12. M. Kwiecinski, MacPherson's Graph Construction, Algebraic Geometry, Proceedings of Bilkent Summer School, Marcel Dekker, 1997, p135-155.
  13. T. Suwa, Indices of Vector Fields and Residues of Singular Holomorphic Foliations, Hermann, Paris, 1998.
  14. J-P. Brasselet and T. Suwa, Nash Residues of Singular Holomorphic Foliations, Asian J. Math. 4 (2000), 37-50.
  15. Rogerio S. Mol, Classes polaires associées aux distributions holomorphes de sous-espaces tangents.
    [Polar classes associated with holomorphic distributions of tangent subspaces],
    Bull. Brazil Math. Soc. (N.S.) 37 (2006), 29-48.


  16. J. L. Ramirez Alfonsin, The Diophantine Frobenius Problem, Oxford Lecture Series in Mathematics and its Applications 30, Oxford University Press, 2005.


  17. M. Beck, I. M. Gessel and T. Komatsu, The polynomial part of a restricted partition function to the Frobenius problem, The Electronic Journal of Combinatorics, 8(1), (2001), #N7.
  18. T. C. Brown, Wun-Seng Chou, Peter J-S Shiue, On the partition function of a finite set, Australasian Journal of Combinatorics 27 (2003), 193-204.
  19. J. L. Ramirez Alfonsin, The Diophantine Frobenius Problem, Oxford Lecture Series in Mathematics and its Applications 30, Oxford University Press, 2005.

  20.  
  21. P. Pragacz, Geometric Applications of Symmetric Polynomials; some recent developments, 
    Max-Planck Institute Preprint MPI/92-16.
  22. P. Pragacz & J. Ratajski, A Pieri Type Theorem for Even Dimensional Grassmannians, 
    Max-Planck Institute Preprint MPI/96-83, 
    Fund. Math. 178 (2003), 49-96.
  23. P. Pragacz, Symmetric Polynomials and Divided Differences in Formulas of Intersection Theory, Banach Center Publications, Volume 36, Polish Academy of Sciences, (1996), 125-177.
  24. P. Pragacz & J. Ratajski, A Pieri Type Theorem for Lagrangian and odd Orthogonal Grassmannians, 
    J. reine angew Math 476 (1996), 143-189.
  25. F. Sottile, Pieri type formulas for maximal isotropic Grassmannians via Triple Intersections,  
    alg-geom/9708026, MSRI Preprint no: 1997-062.
    Colloquium Mathematicum, 82 (1999), 49-63.
  26. H. Tamvakis, Quantum cohomology of isotropic Grassmannians,
    Geometric methods in algebra and number theory, 311--338,
    Progr. Math., 235, Birkhäuser Boston, Boston, MA, 2005.

  27.  
  28. Saban, Giacomo, Development of mathematics in Turkey from the University Reform to 1997,   Boll. Unione Mat. Ital. Sez. A Mat. Soc. Cult. (8) , 5 (2002), 257--292.

  29.  
  30. T. C. Brown, Wun-Seng Chou, Peter J-S Shiue, On the partition function of a finite set, Australasian Journal of Combinatorics 27 (2003), 193-204.
  31. Komatsu, Takao, On the number of solutions of the Diophantine equation of Frobenius-General Case
    Mathematical Communications, 8 (2003), 195-206.
  32. J. L. Ramirez Alfonsin, The Diophantine Frobenius Problem, Oxford Lecture Series in Mathematics and its Applications 30, Oxford University Press, 2005. 
  33. Xu, Zhi-qiang, Multi-dimensional versions of a formula of Popoviciu,
    Science in China Series-A Mathematics, 50  (2007), 285-291.
     
  34. Cinkir, Z., Önsiper, H., On Symplectic Quotients of K3 Surfaces, Indaganationes Mathematicae-New Series, 11 (2000), 533-535.

  35.  
  36. Uludağ, A.M., Smooth finite abelian uniformizations of projective spaces and Calabi-Yau orbifolds,
    Manuscripta Math 124 (2007), 31-44.

 

 


Back to Sertöz Homepage