W.Y.C. Chen,
Compositional calculus,
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Cited by

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  2. F. Bergeron, G. Labelle and P. leroux, Introduction to the theory of species of structures, Université du Québec à Montréal, 2008.

  3. W.Y.C. Chen, The theory of compositionals, Discrete Math. 122 (1993) 59-87.

  4. A. Di Bucchianico and D.E. Loeb, A selected survey of umbral calculus, Electron. J. Combin. (2000) Dynamic Survey 3, 34 pp.

  5. A. Di Bucchianico, D.E. Loeb and G.-C. Rota, Umbral calculus in Hilbert space, In: Mathematical Essays in Honor of Gian-Carlo Rota, 213-238, Progr. Math. 161, Birkhäuser Boston, Boston, MA, 1998.

  6. R. Langer, Symmetric functions and Macdonald polynomials, Master Thesis, University of Melbourne, 2008.

  7. D.E. Loeb, The world of generating functions and umbral calculus, In: Gian-Carlo Rota on Combinatorics, 201-213, Contemp. Mathematicians, Birkhäuser Boston, Boston, MA, 1995.

  8. M.A. Méndez, Species on digraphs, Adv. in Appl. Math. 123 (1996) 243-275.

  9. M.A. Méndez, The umbral calculus of symmetric functions, Adv. in Appl. Math. 124 (1996) 207-271.

  10. M.A. Méndez, Umbral shifts and symmetric functions of Schur type, In: Mathematical Essays in Honor of Gian-Carlo Rota, 285-303, Progr. Math. 161, Birkhäuser Boston, Boston, MA, 1998.

  11. D. Port, Polynomial maps with applications to combinatorics and probability theory, Ph.D Thesis, Massachusetts Institute of Technology, 1994.

  12. D. Senato and A. Venezia, A set-theoretic interpretation of the umbral calculus, Comput. Math. Appl. 41 (2001) 1109-1124.

  13. T. Yoshida, Categorical aspects of generating functions (I): Exponential formulas and Krull-Schmidt categories, J. Algebra 240 (2001) 40-82.