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Markus Fulmek
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- affiliation: University of Vienna, Austria
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Journal Articles
- 2021
- [j14]Markus Fulmek
:
A simple explanation for the "shuffling phenomenon" for lozenge tilings of dented hexagons. Discret. Math. 344(7): 112396 (2021) - 2020
- [j13]Markus Fulmek
:
A Statistics-Respecting Bijection Between Permutation Matrices and Descending Plane Partitions Without Special Parts. Electron. J. Comb. 27(1): 1 (2020) - 2014
- [j12]Markus Fulmek:
A Combinatorial Proof for Cayley's Identity. Electron. J. Comb. 21(4): 4 (2014) - 2012
- [j11]Markus Fulmek:
Viewing Determinants as Nonintersecting Lattice Paths yields Classical Determinantal Identities Bijectively. Electron. J. Comb. 19(3): 21 (2012) - 2010
- [j10]Markus Fulmek:
Graphical Condensation, Overlapping Pfaffians and Superpositions of Matchings. Electron. J. Comb. 17(1) (2010) - 2007
- [j9]Markus Fulmek:
Asymptotics of the Average Height of 2-Watermelons with a Wall. Electron. J. Comb. 14(1) (2007) - 2003
- [j8]Markus Fulmek:
Enumeration of permutations containing a prescribed number of occurrences of a pattern of length three. Adv. Appl. Math. 30(4): 607-632 (2003) - 2001
- [j7]Markus Fulmek, Michael Kleber:
Bijective Proofs for Schur Function Identities which Imply Dodgson's Condensation - Formula and Plu"cker Relations. Electron. J. Comb. 8(1) (2001) - 2000
- [j6]Markus Fulmek, Christian Krattenthaler:
The Number of Rhombus Tilings of a Symmetric Hexagon which Contain a Fixed Rhombus on the Symmetry Axis, II. Eur. J. Comb. 21(5): 601-640 (2000) - 1997
- [j5]Markus Fulmek:
Dual rook polynomials. Discret. Math. 177(1-3): 67-81 (1997) - [j4]Markus Fulmek, Christian Krattenthaler:
Lattice Path Proofs for Determinantal Formulas for Symplectic and Orthogonal Characters. J. Comb. Theory A 77(1): 3-50 (1997) - [j3]Markus Fulmek:
A Schur Function Identity. J. Comb. Theory A 77(1): 177-180 (1997) - [j2]Markus Fulmek:
On Pairs of Lattice Paths with a Given Number of Intersections. J. Comb. Theory A 78(1): 154-161 (1997) - 1996
- [j1]Markus Fulmek, Christian Krattenthaler:
A bijection between Proctor's and Sundaram's odd orthogonal tableaux. Discret. Math. 161(1-3): 101-120 (1996)
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