Swiss-Cheese operad and Drinfeld center Najib Idrissi∗ January 5, 2017 We build a model in groupoids for the Swiss-Cheese operad, based on parenthesized permutations and braids. We relate algebras over this model

Source URL: idrissi.eu

• Algebra
• Mathematics
• Category theory
• Abstract algebra
• Operad theory
• Homotopy theory
• Algebraic topology
• Groupoid
• Algebra over a field
• Monoidal category
• F-algebra
• Center

Round-Optimal Secure Two-Party Computation from Trapdoor Permutations Michele Ciampi DIEM Università di Salerno ITALY

Source URL: web.cs.ucla.edu

Algorithmics of Modular decomposition Christophe Paul CNRS - LIRMM, Montpellier France Algorithms & Permutations Workshop

Source URL: igm.univ-mlv.fr

A comment on Intersecting Families of Permutations Yuval Filmus July 3, 2017 Abstract Ellis, Friedgut and Pilpel [EFP11] prove that for large enough n, a t-intersecting family of permutations contains at most (n − t)!

Source URL: www.cs.toronto.edu

Sorting and a Tale of Two Polytopes Jean Cardinal ULB, Brussels, Belgium Algorithms & Permutations, Paris, 2012

Source URL: igm.univ-mlv.fr

Average-case complexity analysis of perfect sorting by reversals Mathilde Bouvel with Cedric Chauve, Marni Mishna and Dominique Rossin Algorithms and Permutations 2012

Source URL: igm.univ-mlv.fr

A Note on 5-bit Quadratic Permutations’ Classification Dušan Božilov Begül Bilgin

Source URL: www.nuee.nagoya-u.ac.jp

The Kendall and Mallows Kernels for Permutations Yunlong Jiao & Jean-Philippe Vert MINES ParisTech – CBIO, PSL Research University, Institut Curie, INSERM U900, Paris, France λ (σ, σ 0) = e−λnd(σ,σ ) , KM

Source URL: yunlongjiao.github.io

Lecture notes on Spatial Random Permutations Ron Peled∗ June 7, 2015 Abstract These notes accompany a sequence of lectures given at the Warsaw Probability

Source URL: www.math.tau.ac.il

New York Journal of Mathematics New York J. Math–398. Primes, permutations and primitive roots Joseph Lewittes and Victor Kolyvagin Abstract. Let p be a prime greater than 3, X = {1, 2, . . . , p − 1}

Source URL: nyjm.albany.edu