Results 71 to 80 of about 10,947 (207)

Time-dependent stick-breaking processes [PDF]

, 2009
This paper considers the problem of defining a time-dependent nonparametric prior. A recursive construction allows the definition of priors whose marginals have a general stick-breaking form.
Griffin, Jim E., Steel, Mark F. J.
core  

Weyl Group Multiple Dirichlet Series

, 2011
Weyl group multiple Dirichlet series are generalizations of the Riemann zeta function. Like the Riemann zeta function, they are Dirichlet series with analytic continuation and functional equations, having applications to analytic number theory.
Solomon Friedberg, Ben Brubaker, Daniel Bump   +2 more
core   +1 more source

The average order of the Dirichlet series of the gcd-sum function

, 2007
Using a result of Bordellès, we derive the second term and improved error expressions for the partial sums of the Dirichlet series of the gcd-sum function, for all real values of the ...
Broughan, Kevin A.
core  

Bayesian nonparametric hidden Markov models with application to the analysis of copy-number-variation in mammalian genomes [PDF]

, 2009
We consider the development of Bayesian Nonparametric methods for product partition models such as Hidden Markov Models and change point models.
Yau, C., Papaspiliopoulos, Omiros, Roberts, Gareth O., Holmes, Christopher   +3 more
core  

Matrices related to Dirichlet series

, 2010
We attach a certain n×n matrix An to the Dirichlet series L(s)=∑k=1∞akk−s. We study the determinant, characteristic polynomial, eigenvalues, and eigenvectors of these matrices.
Cardon, David A.
core   +1 more source

Dirichlet series in function fields

, 2008
We study certain functions from the p-adic integers to a locally compact field of characteristic p: finite linear combinations of exponentials and their uniform limits (which we call Dirichlet series).
Sinnott, W.
core   +1 more source

On certain classes of Dirichlet series with real coefficients absolute convergent in a half-plane

Математичні Студії
For $h>0$, $\alpha\in [0,h)$ and $\mu\in {\mathbb R}$  denote by   $SD_h(\mu, \alpha)$ a class of absolutely convergent in the half-plane $\Pi_0=\{s:\, \text{Re}\,s\alpha$ for all $s\in \Pi_0$,}   \smallskip\noi and let  $\Sigma D_h(\mu, \alpha)$ be ...
M. M. Sheremeta
doaj   +1 more source

Generalized and modified orders of growth for Dirichlet series absolutely convergent in a half-plane

Математичні Студії
Let $\lambda=(\lambda_n)_{n\in\mathbb{N}_0}$ be a non-negative sequence increasing to $+\infty$, $\tau(\lambda)=\varlimsup_{n\to\infty}(\ln n/\lambda_n)$, and $\mathcal{D}_0(\lambda) $ be the class of all Dirichlet series of the form $F(s)=\sum_{n=0 ...
P. V. Filevych, O. B. Hrybel
doaj   +1 more source

Series Acceleration Formulas for Dirichlet Series with Periodic Coefficients

, 2001
. Series acceleration formulas are obtained for Dirichlet series with periodic coefficients. Special cases include Ramanujan’s formula for the values of the Riemann zeta function at the odd positive integers exceeding two, and related formulas for values
David M. Bradley, P Gib
core   +1 more source

Diophantine approximation and Dirichlet series

, 2020
The second edition of the book includes a new chapter on the study of composition operators on the Hardy space and their complete characterization by Gordon and Hedenmalm. The book is devoted to Diophantine approximation, the analytic theory of Dirichlet
Queffelec, Martine, Queffelec, Hervé
core   +1 more source