Self-avoiding walks, the language of science, and Fibonacci numbers
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Publication:1923411
DOI10.1016/0378-3758(95)00162-XzbMath0858.05004arXivmath/9506214OpenAlexW2052244938MaRDI QIDQ1923411
Publication date: 11 March 1997
Published in: Journal of Statistical Planning and Inference (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/math/9506214
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Related Items (11)
Self-avoiding walks and multiple context-free languages ⋮ Counting all self-avoiding walks on a finite lattice strip of width one and two ⋮ COUNTING ALL SELF-AVOIDING WALKS ON A FINITE LATTICE STRIP OF WIDTH ONE ⋮ The language of self-avoiding walks ⋮ Fibbinary zippers in a monoid of toroidal hamiltonian cycles that generate Hilbert-style square-filling curves ⋮ Self-avoiding walks of specified lengths on rectangular grid graphs ⋮ Self-avoiding walks on \(\mathbb Z\times \{0,1\}\) ⋮ Counting all unfolded self-avoiding walks on a finite lattice strip of width three ⋮ Self-Avoiding Walks and Connective Constants ⋮ A technology for reverse-engineering a combinatorial problem from a rational generating function ⋮ Cubic graphs and the golden mean
Uses Software
Cites Work
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- \(q\)-enumeration of convex polyominoes
- Algebraic languages and polyominoes enumeration
- Random self-avoiding walks on one-dimensional lattices
- THE LACE EXPANSION FOR SELF-AVOIDING WALK IN FIVE OR MORE DIMENSIONS
- GFUN
- Crystal Statistics. I. A Two-Dimensional Model with an Order-Disorder Transition
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