Results 41 to 50 of about 1,106,379 (297)
On smooth change-point location estimation for Poisson Processes [PDF]
Statistical Inference for Stochastic Processes, 2021 AbstractWe are interested in estimating the location of what we call “smooth change-point” from n independent observations of an inhomogeneous Poisson process. The smooth change-point is a transition of the intensity function of the process from one level to another which happens smoothly, but over such a small interval, that its length $$\delta _n$$
Amiri, Arij, Dachian, Sergueï
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Energy-efficient power scheduling and allocation scheme for wireless sensor networks
Energy Reports, 2022 The focus in this paper is on coverage energy-efficient of WSN (wireless sensor networks). Communication path lengths of a randomly distributed BSs and sensor nodes field are characterized by distance distributions.
Hao Chen, Zhan Chen
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Compound Poisson point processes, concentration and oracle inequalities
Journal of Inequalities and Applications, 2019 This note aims at presenting several new theoretical results for the compound Poisson point process, which follows the work of Zhang et al. (Insur. Math. Econ. 59:325–336, 2014).
Huiming Zhang, Xiaoxu Wu
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Semi-linear Backward Stochastic Integral Partial Differential Equations driven by a Brownian motion and a Poisson point process [PDF]
, 2010 In this paper we investigate classical solution of a semi-linear system of backward stochastic integral partial differential equations driven by a Brownian motion and a Poisson point process.
S. Chen, Shanjian Tang
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Materials Research, 2009 Microstructural evolution in three dimensions of nucleation and growth transformations is simulated by means of cellular automata (CA). In the simulation, nuclei are located in space according to a heterogeneous Poisson point processes. The simulation is
Paulo Rangel Rios +4 more
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Navigation on a Poisson point process. [PDF]
, 2006 On a locally finite point set, a navigation defines a path through the point set from a point to an other. The set of paths leading to a given point defines a tree, the navigation tree.
C. Bordenave
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On the number of points of a homogeneous poisson process
Journal of Multivariate Analysis, 1994 Consider a homogeneous \(d\)-dimensional Poisson process. The authors study the limiting behaviour of maximal and minimal number of points in certain families of sets of volume \(V_ T\) in \([0,T]^ d\), where \(0< V_ T\leq T^ d\) and \(\lim_{T\to\infty} V_ T/T^ d= 0\). Weak (i.e. in probability) limit theorems can be established provided that one knows
Auer, Peter, Hornik, Kurt
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From Symmetry Breaking to Poisson Point Process in 2D Voronoi Tessellations: the Generic Nature of Hexagons [PDF]
arXiv.org, 2007 We bridge the properties of the regular triangular, square, and hexagonal honeycomb Voronoi tessellations of the plane to the Poisson-Voronoi case, thus analyzing in a common framework symmetry breaking processes and the approach to uniform random ...
V. Lucarini
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A New Stochastic Geometry Model of Coexistence of Wireless Body Sensor Networks
MATEC Web of Conferences, 2017 Stochastic geometry, in particular Poission point process theory, has been widely used in the last decade to provide models and methods to analyze wireless networks.
Yang Ming +4 more
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IEEE Journal of Translational Engineering in Health and Medicine, 2016 In evaluation of cell viability and apoptosis, spatial heterogeneity is quantified for cancerous cells cultured in 3-D in vitro cell-based assays under the impact of anti-cancer agents.
Aydin Saribudak +3 more
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