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Naruse Hook Formula for Linear Extensions of Mobile Posets

• Authors : Park, GaYee

Subjects: Mathematics::Combinatorics; Computational Theory and Mathematics; Applied Mathematics

• Source: The Electronic Journal of Combinatorics. 29

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The Bounds for the Number of Linear Extensions Via Chain and Antichain Coverings

• Authors : Ivan Bochkov; Fedor Petrov

Subjects: Combinatorics; Mathematics::Combinatorics; Algebra and Number Theory

• Source: Order. 38:323-328

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Counting Linear Extensions of Restricted Posets

• Authors : Igor Pak; Samuel J. Dittmer

Subjects: Combinatorics; Mathematics::Combinatorics; Computational Theory and Mathematics

• Source: The Electronic Journal of Combinatorics. 27

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Linear extensions and comparable pairs in partial orders

• Authors : Colin McDiarmid; David B. Penman; Vasileios Iliopoulos

Subjects: High probability; Discrete mathematics; Algebra and Number Theory

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Bottom-Up: a New Algorithm to Generate Random Linear Extensions of a Poset

• Authors : Pedro Miranda; Pedro García-Segador

Subjects: Sequence; Algebra and Number Theory; Probabilidades

• Source: E-Prints Complutense. Archivo Institucional de la UCMinstnameE-Prints Complutense: Archivo Institucional de la UCMUniversidad Complutense de Madrid

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Counterexamples to conjectures about Subset Takeaway and counting linear extensions of a Boolean lattice

• Authors : J. Daniel Christensen; Andries E. Brouwer

Subjects: Discrete mathematics; FOS: Computer and information sciences; Algebra and Number Theory

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Dual linear extensions of generalised quadrangles

• Authors : Dmitrii V. Pasechnik

Subjects: Combinatorics; Computational Theory and Mathematics; Diagram

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The Number of Linear Extensions of the Boolean Lattice

• Authors : Graham Brightwell; Prasad Tetali

Subjects: Combinatorics; Discrete mathematics; Algebra and Number Theory

• Source: Order. 20:333-345

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Linear Extensions of N-free Orders

• Authors : Thibault Manneville; Stefan Felsner

Subjects: Discrete mathematics; Polynomial; Algebra and Number Theory

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Using TPA to count linear extensions

• Authors : Scott Garrabrant; Mark Huber; Jacqueline Banks

Subjects: FOS: Computer and information sciences; #P-complete; Probability (math.PR)

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