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Disambiguation of "Sokal, Alan D."

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Phylogenetic Trees, Augmented Perfect Matchings, and a Thron-type Continued Fraction (T-fraction) for the Ward Polynomials.

, and . Electron. J. Comb., 27 (4): 4 (2020)

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Magdalena Sokalska

Safwat Alani

Maia Alandjiyska

Yilmaz Alan

Viola Alanku

 

Other publications of authors with the same name

A randomized polynomial-time algorithm for the Spanning Hypertree Problem on 3-uniform hypergraphs, , , and . CoRR, (2008)Zero-Free Regions for Multivariate Tutte Polynomials (alias Potts-Model Partition Functions) of Graphs and Matroids., and . Journal of Combinatorial Theory, Series B, 99 (6): 869 -- 903 (2009)An Elementary Proof of Takagi's Theorem on the Differential Composition of Polynomials.. Am. Math. Mon., 129 (4): 381-384 (2022)Classical continued fractions for some multivariate polynomials generalizing the Genocchi and median Genocchi numbers., and . Adv. Appl. Math., (2024)A Really Simple Elementary Proof of the Uniform Boundedness Theorem.. The American Mathematical Monthly, 118 (5): 450-452 (2011)Phylogenetic Trees, Augmented Perfect Matchings, and a Thron-type Continued Fraction (T-fraction) for the Ward Polynomials., and . Electron. J. Comb., 27 (4): 4 (2020)Transgressing the Boundaries: Towards a Transformative Hermeneutics of Quantum Gravity. Social Text, 18 (46/47): 217--252 (1996)A General Lee-Yang Theorem for One-Component and Multicomponent Ferromagnets, and . Comm. Math. Phys., 80 (2): 153--179 (1981)Homogeneous Multivariate Polynomials with the Half-Plane Property, , , and . Advances in Applied Mathematics, 32 (1–2): 88--187 (2004)Special Issue on the Tutte Polynomial.The Pivot algorithm: a highly efficient Monte Carlo method for selfavoiding walk, and . J. Statist. Phys., (1988)