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Michael David Weiner

    • 47 Citations
    • 4 h-Index
    19982019
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    Fingerprint Dive into the research topics where Michael David Weiner is active. These topic labels come from the works of this person. Together they form a unique fingerprint.

    • 8 Similar Profiles
    Bell Polynomials Mathematics
    Dyck Paths Mathematics
    Polynomials Engineering & Materials Science
    Enumeration Mathematics
    Partial Mathematics
    Convolution Mathematics
    Building Blocks Mathematics
    Linear Recurrence Mathematics

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    Research Output 1998 2019

    • 47 Citations
    • 4 h-Index
    • 12 Article
    • 1 Chapter

    A family of Bell transformations

    Birmajer, D., Gil, J. B. & Weiner, M. D., Jan 1 2019, In : Discrete Mathematics. 342, 1, p. 38-54 17 p.

    Research output: Contribution to journal › Article

    Bell Polynomials
    Polynomials
    Convolution
    Enumerative Combinatorics
    Dyck Paths

    Enumeration of colored dyck paths via partial bell polynomials

    Birmajer, D., Gil, J. B., McNamara, P. R. W. & Weiner, M. D., Jan 1 2019, Developments in Mathematics. Springer New York LLC, p. 155-165 11 p. (Developments in Mathematics; vol. 58).

    Research output: Chapter in Book/Report/Conference proceeding › Chapter

    Bell Polynomials
    Dyck Paths
    Enumeration
    Lattice Paths
    Partial

    On factor-free Dyck words with half-integer slope

    Birmajer, D., Gil, J. B. & Weiner, M. D., Aug 1 2018, In : Advances in Applied Mathematics. 99, p. 94-108 15 p.

    Research output: Contribution to journal › Article

    Slope
    Polynomials
    Integer
    Bell Polynomials
    Dyck Paths
    2 Citations (Scopus)

    On rational Dyck paths and the enumeration of factor-free Dyck words

    Birmajer, D., Gil, J. B. & Weiner, M. D., Jul 31 2018, In : Discrete Applied Mathematics. 244, p. 36-43 8 p.

    Research output: Contribution to journal › Article

    Dyck Paths
    Enumeration
    Statistics
    Polynomials
    Bijection
    2 Citations (Scopus)

    Colored partitions of a convex polygon by noncrossing diagonals

    Birmajer, D., Gil, J. B. & Weiner, M. D., Apr 1 2017, In : Discrete Mathematics. 340, 4, p. 563-571 9 p.

    Research output: Contribution to journal › Article

    Convex polygon
    Partition
    Polynomials
    Polygon
    Bell Polynomials