790 results on '"SOKAL, ALAN"'
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152. Random walks as Euclidean field theory (EFT)
153. General introduction
154. Construction of scaling limits: the renormalization group
155. The leading root of the partial theta function
156. on the Differential Composition of Polynomials
157. Total positivity of some polynomial matrices that enumerate labeled trees and forests I: forests of rooted labeled trees
158. Complete monotonicity for inverse powers of some combinatorially defined polynomials
159. Multiple Laguerre polynomials: Combinatorial model and Stieltjes moment representation
160. Entropy-Driven Phase Transition in Low-Temperature Antiferromagnetic Potts Models
161. Non-Gibbsian States for Renormalization-Group Transformations and Beyond
162. Real-variables characterization of generalized Stieltjes functions
163. Corrigendum to “Total positivity of sums, Hadamard products and Hadamard powers: Results and counterexamples” [Linear Algebra Appl. 520 (2017) 242–259]
164. Zero-free regions for multivariate Tutte polynomials (alias Potts-model partition functions) of graphs and matroids
165. Bounds on the $L^2$ Spectrum for Markov Chains and Markov Processes: A Generalization of Cheeger's Inequality
166. Ergodicity of the Wangâ€"Swendsenâ€"KoteckĂ˝ algorithm on several classes of lattices on the torus.
167. Entrevista com Alan Sokal Entre a paródia e a denúncia: trajetos de dois físicos nos bosques das Humanidades
168. Transfer Matrices and Partition-Function Zeros for Antiferromagnetic Potts Models VI. Square Lattice with Extra-Vertex Boundary Conditions
169. Positive Psychology and Romantic Scientism
170. The Persistence of Wishful Thinking
171. Transfer Matrices and Partition-Function Zeros for Antiferromagnetic Potts Models: V. Further Results for the Square-Lattice Chromatic Polynomial
172. The Graham–Knuth–Patashnik Recurrence: Symmetries and Continued Fractions
173. Coefficientwise total positivity of some matrices defined by linear recurrences
174. Correction-to-Scaling Exponents for Two-Dimensional Self-Avoiding Walks
175. Spanning Forests and the q-State Potts Model in the Limit q →0
176. The Repulsive Lattice Gas, the Independent-Set Polynomial, and the Lovász Local Lemma
177. Transfer Matrices and Partition-Function Zeros for Antiferromagnetic Potts Models. III. Triangular-Lattice Chromatic Polynomial
178. Transfer Matrices and Partition-Function Zeros for Antiferromagnetic Potts Models. I. General Theory and Square-Lattice Chromatic Polynomial
179. An Elementary Proof of Takagi's Theorem on the Differential Composition of Polynomials.
180. Course 16 Simulation of statistical mechanics models
181. Clarity, charity and criticism, wit, wisdom and worldliness: Avoiding intellectual impositions
182. Universal Amplitude Ratios in the Critical Two-Dimensional Ising Model on a Torus
183. Antiferromagnetic Potts Models on the Square Lattice: A High-Precision Monte Carlo Study
184. Phylogenetic Trees, Augmented Perfect Matchings, and a Thron-type Continued Fraction (T-fraction) for the Ward Polynomials
185. A remark on the enumeration of rooted labeled trees
186. Wall’s continued-fraction characterization of Hausdorff moment sequences: A conceptual proof
187. How To Generalize (and Not To Generalize) the Chu–Vandermonde Identity
188. Lecturers who Contributed to this volume
189. The Three-State Square-Lattice Potts Antiferromagnet at Zero Temperature
190. The multivariate Tutte polynomial (alias Potts model) for graphs and matroids
191. Logarithmic Corrections and Finite-Size Scaling in the Two-Dimensional 4-State Potts Model
192. Dynamic critical behavior of the Swendsen-Wang algorithm: The two-dimensional three-state Potts model revisited
193. Absence of phase transition for antiferromagnetic Potts models via the Dobrushin uniqueness theorem
194. Continuum limits and exact finite-size-scaling functions for one-dimensionalO(N)-invariant spin models
195. Defense of a Modest Scientific Realism
196. Dynamic critical behavior of a Swendsen-Wang-Type algorithm for the Ashkin-Teller model
197. What the 'Social Text' affair does and does not prove
198. Critical exponents, hyperscaling, and universal amplitude ratios for two- and three-dimensional self-avoiding walks
199. Reply to Our Critics
200. Science and Sociology of Science
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