vol10_pp272-279. 106KB Jun 04 2011 12:05:50 AM
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able to prove that the Clifford–Hermite polynomials in the Dunkl framework coincide with the Hermite polynomials introduced by R¨ osler in [ 20 ] if a suitable basis of the space
The speed of the Agrawal-Kayal-Saxena method depends on proven lower bounds for the size of the multiplicative semigroup generated by several polynomials modulo another polynomial
Row stochastic matrix, Doubly stochastic matrix, Matrix majorization, Weak matrix majorization, Left (right) multivariate majorization, Linear preserver.. AMS
Row stochastic matrix, Doubly stochastic matrix, Matrix majorization, Weak matrix majorization, Left (right) multivariate majorization, Linear preserver.. AMS
Polynomials (2.1) satisfy the following very useful identity originally formulated for so called contin- uous q − Hermite polynomials h n (can be found in e.g.. First assertions
More precisely it was shown that, when the Markov transition matrix on each branch satisfies the Kesten-Stigum bound, the phylogeny can be reconstructed in polynomial time
Key words: Martingale, differential subordination, orthogonal martingales, moment inequality, stochastic integral, Brownian motion, best constants.. AMS 2000 Subject
Representations of quantum groups and realizations of q - oscillators are closely related to basic hypergeometric functions and q -orthogonal polynomials.. Instead of Jacobi,
