Results 31 to 40 of about 100 (95)
Poisson process, Marked point processes, Spatial point pattern, Test of spatial randomness, 62M30, 60G55, 62P10,
R. Assunção, P. Ferrari
core +1 more source
Renewal approach for the energy-momentum relation of the Fröhlich polaron. [PDF]
Polzer S.
europepmc +1 more source
Limit distributions for point processes of exceedances of random levels
Doubly stochastic Poisson process, extremes, limit laws, point process, 60F05, 60G55,
Helena Ferreira
core +1 more source
Lower functions for the support of Super-Brownian motion [PDF]
The aim of this paper is to describe the minimum speed at which a super-Brownian motion starting at the Dirac mass at 0 moves away from its initial point.
Dhersin, Jean-Stéphane +1 more
core +1 more source
Estimation of a Regression Function on a Point Process and its Application to Financial Ruin Risk Forecast [PDF]
2000 Mathematics Subject Classification: Primary 60G55; secondary 60G25.We estimate a regression function on a point process by the Tukey regressogram method in a general setting and we give an application in the case of a Risk Process.
Dia, Galaye, Kone, Abdoulaye
core
Biased 2×2 periodic Aztec diamond and an elliptic curve. [PDF]
Borodin A, Duits M.
europepmc +1 more source
Simulations of Large Telecommunication Networks Based on Probabilistic Modeling [PDF]
: We describe a new technique for simulations of large communication networks. This technique is based on a new approach for communication networks modeling by means of point processes and stochastic geometry tools. Simulator ARC developed by the authors
Sergei Zuyev +5 more
core
A Quasi-Likelihood Approach to Zero-Inflated Spatial Count Data [PDF]
The increased accessibility of data that are geographically referenced and correlated increases the demand for techniques of spatial data analysis. The subset of such data comprised of discrete counts exhibit particular difficulties and the challenges ...
Monod, Anthea
core +2 more sources
Infinite-server systems with Hawkes arrivals and Hawkes services. [PDF]
Selvamuthu D, Tardelli P.
europepmc +1 more source
A two-phase dynamic contagion model for COVID-19. [PDF]
Chen Z +6 more
europepmc +1 more source

