Results 171 to 180 of about 6,982,939 (355)
Random discrete probability measures based on a negative binomial process
Canadian Journal of Statistics, EarlyView.Abstract A distinctive functional of the Poisson point process is the negative binomial process for which the increments are not independent but are independent conditional on an underlying gamma variable. Using a new point process representation for the negative binomial process, we generalize the Poisson–Kingman distribution and its corresponding ...
Sadegh Chegini, Mahmoud Zarepour
wiley +1 more source
Variance asymptotics and central limit theorems for generalized growth processes with applications to convex hulls and maximal points [PDF]
, 2007 T. Schreiber, J. E. Yukich
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On the Dirichlet problem for degenerate monotone operators [PDF]
Rendiconti di Matematica e delle Sue Applicazioni, 2003 We prove an existence theorem for the Dirichlet problem in divergence form for degenerate monotone operators (also multivalued) with growth coefficients in BMO. We consider these problems in an open cube of IRn, n ≥ 2, and in Sobolev spaces with exponent
Nunzia A. D’auria, Ornella Fiodo
doaj
Canadian Journal of Statistics, EarlyView.Abstract Modern longitudinal data from wearable devices consist of biological signals at high‐frequency time points. Distributed statistical methods have emerged as a powerful tool to overcome the computational burden of estimation and inference with large data, but methodology for distributed functional regression remains limited.
Cole Manschot, Emily C. Hector
wiley +1 more source
On manifolds with nonnegative Ricci curvature and the infimum of volume growth order $<2$ [PDF]
arXivWe prove two rigidity theorems for open (complete and noncompact) $n$-manifolds $M$ with nonnegative Ricci curvature and the infimum of volume growth order $<2$. The first theorem asserts that the Riemannian universal cover of $M$ has Euclidean volume growth if and only if $M$ is flat with an $n-1$ dimensional soul.
arxiv
Growth of normalizing sequences in limit theorems for conservative maps
Electronic Communications in Probability, 2018 We consider normalizing sequences that can give rise to nondegenerate limittheorems for Birkhoff sums under the iteration of a conservative map. Mostclassical limit theorems involve normalizing sequences that are polynomial,possibly with an additional slowly varying factor.
openaire +5 more sources
Cancer Nexus, EarlyView.ABSTRACT Nanozymes, by mimicking the catalytic sites of natural enzymes, have emerged as effective substitutes for traditional natural enzymes. However, the relationship between the physicochemical properties and activity of nanozymes is complex and nonlinear.
Guanmeng Zhang +14 more
wiley +1 more source
First‐order Sobolev spaces, self‐similar energies and energy measures on the Sierpiński carpet
Communications on Pure and Applied Mathematics, EarlyView.Abstract For any p∈(1,∞)$p \in (1,\infty)$, we construct p$p$‐energies and the corresponding p$p$‐energy measures on the Sierpiński carpet. A salient feature of our Sobolev space is the self‐similarity of energy. An important motivation for the construction of self‐similar energy and energy measures is to determine whether or not the Ahlfors regular ...
Mathav Murugan, Ryosuke Shimizu
wiley +1 more source
Sharp growth estimates for dyadic $b$-input $T(b)$ theorems [PDF]
, 2008 Stephanie Salomone
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The Serendipity Theorem for an Endogenous Open Economy Growth Model
Theoretical Economics Letters, 2018 A Samuelsonian serendipity theorem for an endogenous growth model is derived. The formula for optimal population growth rate deviates from those of the model with exogenous population growth rates in a third best endogenous growth model of the Lucas type with imperfect international capital movements and human capital externalities.
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