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An Extension of Franklin’s Bijection

2001
The author gives a purely combinatorial proof of the identity \[ \prod_{n>m}(1-q^n) = \sum_{n=1}^{\infty} (-1)^n \left[ {n+m \atop m} \right] q^{nm+n(3n+1)/2}(1-q^{2n+m+1}), \] which generalizes Franklin's proof for the case \(m=0\).
openaire   +2 more sources

Reversible and Bijectively Related Posets

Order, 2009
A poset is said to be reversible if every of its order-preserving self-bijections is an automorphism. Three classes of reversible posets are described: 1) Every poset \(P\) of height 2 that has finitely many connected components and contains finitely many crowns is reversible. 2) Let \(P\) be a well-founded poset such that every level \(P_{\alpha}\), \(
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Bijections

2004
Titu Andreescu, Zuming Feng
openaire   +1 more source

Bijections

1986
Dennis Stanton, Dennis White
openaire   +1 more source

A Novel Biometric Recognition Method Based on Multi Kernelled Bijection Octal Pattern Using Gait Sound

Applied Acoustics, 2021
Sengül Dogan   +2 more
exaly  

Blossoming Bijection for Higher-Genus Maps

Journal of Combinatorial Theory - Series A, 2019
Mathias Lepoutre
exaly  

On a Functional Equation Involving Iterates of a Bijection on the Unit Interval

Nonlinear Analysis: Theory, Methods & Applications, 1983
Arunava Mukherjea
exaly  

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