We consider an SIR stochastic epidemic model in which new infections occur at rate f(x, y), where x and y are, respectively, the number of susceptibles and infectives at the time of infection and f is a positive sequence of real functions. A simple explicit formula for the final size distribution is obtained. Some efficient recursive methods are proved for the exact calculation of this distribution. In addition, we give a Gaussian approximation for the final distribution using a diffusion process approximation
This paper studies various estimators the infection rate of the simple stochastic epidemic model usi...
we consider a stochastic model for the spread of an epidemic in a closed population consisting of tw...
time, hazard time Epidemiological models have been proposed to study the spread of com-puter viruses...
We consider an SIR stochastic epidemic model in which new infections occur at rate f(x, y), where x ...
Gani and Purdue outlined a matrix-geometric method for determining the total size distribution of an...
Gani and Purdue outlined a matrix-geometric method for determining the total size distribution of an...
We consider an SIR stochastic epidemic model in which new infection occurs at rate f(n)(x,y), where ...
<p>Figure A illustrates the final epidemic size distributions <i>P</i>(<i>E</i>) for various values ...
We consider a stochastic model for the spread of an SIR (susceptible --> infective --> removed) epid...
The classical SIR epidemic model is generalized to incorporate a detection process of infectives in ...
Stochastic SIRS models play a key role in formulating and analyzing the transmission of infectious d...
The spread of an epidemic process is considered in the context of a spatial SIR stochastic model tha...
Epidemic models for the spread of infectious diseases are mathematical models that try to explain th...
In this paper, a stochastic susceptible-infected-removed-susceptible (SIRS) epidemic model in a popu...
The spread of an epidemic process is considered in the context of a spatial SIR stochastic model tha...
This paper studies various estimators the infection rate of the simple stochastic epidemic model usi...
we consider a stochastic model for the spread of an epidemic in a closed population consisting of tw...
time, hazard time Epidemiological models have been proposed to study the spread of com-puter viruses...
We consider an SIR stochastic epidemic model in which new infections occur at rate f(x, y), where x ...
Gani and Purdue outlined a matrix-geometric method for determining the total size distribution of an...
Gani and Purdue outlined a matrix-geometric method for determining the total size distribution of an...
We consider an SIR stochastic epidemic model in which new infection occurs at rate f(n)(x,y), where ...
<p>Figure A illustrates the final epidemic size distributions <i>P</i>(<i>E</i>) for various values ...
We consider a stochastic model for the spread of an SIR (susceptible --> infective --> removed) epid...
The classical SIR epidemic model is generalized to incorporate a detection process of infectives in ...
Stochastic SIRS models play a key role in formulating and analyzing the transmission of infectious d...
The spread of an epidemic process is considered in the context of a spatial SIR stochastic model tha...
Epidemic models for the spread of infectious diseases are mathematical models that try to explain th...
In this paper, a stochastic susceptible-infected-removed-susceptible (SIRS) epidemic model in a popu...
The spread of an epidemic process is considered in the context of a spatial SIR stochastic model tha...
This paper studies various estimators the infection rate of the simple stochastic epidemic model usi...
we consider a stochastic model for the spread of an epidemic in a closed population consisting of tw...
time, hazard time Epidemiological models have been proposed to study the spread of com-puter viruses...