growth of an arbitrary Fuchsian group, a finiteness result for the number of Fuchsian presentations of such a group (resolving a long-standing problem of Roger Lyndon), as well as a proof of a well-known conjecture of Roichman concerning the mixing time of random walks on symmetric groups....
Many examples of random walks on groups that have been studied demonstrate a unique behavior called the cutoff phenomenon. This was first studied in 3 [1, 2, 11]. See also [9, 6, 29, 30]. Definition 2.1. Let (G n )
various hashes and checksums like MD5, SHA, SHA2, CRC16, CRC32, etc; file size; parts of original name/folder; creation and modification dates and their parts; random characters; EXIF and ID3 met tags; etc. You can even perform search and replace operations on the file name patterns you...
Jimmy He (Stanford) Random walks on finite fields with deterministic jumps 50:30 Global Langlands parameterization and shtukas for reductive groups – Vincent Laf 57:47 Gérald Tenenbaum pour son livre « Par la racine », dans PostFace 49:56 Modelos probabilísticos en la teoría de nú...
Fulman, J.: Convergence rates of random walk on irreducible representations of finite groups. J. Theor. Probab. 21, 193–211 (2008) Article MathSciNet MATH Google Scholar Fulton, W.: Young Tableaux with Applications to Representation Theory and Geometry. London Mathematical Society Student Text...
“groups of predefined size, such that the number of edges lying between the groups is minimal” [6]. Many methods that produce good-quality solutions were proposed, but they were based on combinatorial optimization algorithms and were not scalable. Later, when it was discovered that graph ...
Several cycle lexicographical orders are found to describe the relative likelihood of elements of the random walks on the symmetric group generated by the conjugacy classes of transpositions, 3-cycles, and n-cycles. Spectral analysis finds sufficient time for the orders to hold. This partially ...
Random walksinhomogeneous latticecolored pointsaverage length of successive runsergodic theoremsperfect and imperfect trapsWe continue our investigation of a model of random walks on lattices with two kinds of points, "black" and "white." The colors of the points are stochastic variables with a ...
A. Klyachko, Random walks on symmetric spaces and inequalities for matrix spectra, Linear Algebra Appl., 319 (2000) 37-59.Random walks on symmetric spaces and inequalities for matrix spectra, Linear Algebra Appl. 319 (2000), 37-59.
Mathematics Late Points of Projections of Planar Symmetric Random Walks on the Lattice Torus CITY UNIVERSITY OF NEW YORK Jay S. Rosen CarlisleMichael JWe examine the and set of of a symmetric random walk on Zprojected onto the torus Z. This extends the work done for the simple random walk ...