@inbook{Fischer2008,
Abstract = {A sequence of graphs Gnis iteratively constructible if it can be built from an initial labeled graph by means of a repeated fixed succession of elementary operations involving addition of vertices and edges, deletion of edges, and relabelings. Let Gnbe a iteratively constructible sequence of graphs. In a recent paper, [27], M. Noy and A. Rib{\`o} have proven linear recurrences with polynomial coefficients for the Tutte polynomials T(Gi, x,y){\thinspace}={\thinspace}T(Gi), i.e.},
Address = {Berlin, Heidelberg},
Author = {Fischer, Eldar and Makowsky, Johann A.},
BookTitle = {Pillars of Computer Science: Essays Dedicated to Boris (Boaz) Trakhtenbrot on the Occasion of His 85th Birthday},
Editor = {Avron, Arnon and Dershowitz, Nachum and Rabinovich, Alexander},
File = {Linear Recurrence Relations for Graph Polynomials - boaz85.pdf},
ISBN = {978-3-540-78127-1},
Pages = {266--279},
Publisher = {Springer Berlin Heidelberg},
Title = {Linear Recurrence Relations for Graph Polynomials},
URL = {https://doi.org/10.1007/978-3-540-78127-1\_15},
Year = {2008},
bdsk-url-1 = {https://doi.org/10.1007/978-3-540-78127-1\_15},
date-added = {2022-08-29 14:38:31 +0200},
date-modified = {2022-08-29 14:38:31 +0200},
file-2 = {Linear Recurrence Relations for Graph Polynomials - 978-3-540-78127-1\_15.pdf},
doi = {10.1007/978-3-540-78127-1_15}
}
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