Pages that link to "Item:Q292367"

The following pages link to Analysis and approximation of a stochastic growth model with extinction (Q292367):

Displaying 17 items.

• Analysis of a growth model inspired by Gompertz and Korf laws, and an analogous birth-death process (Q343074) (← links)
• Applications of the multi-sigmoidal deterministic and stochastic logistic models for plant dynamics (Q823363) (← links)
• Existence and persistence of positive solution for a stochastic turbidostat model (Q1711115) (← links)
• Asymptotic analysis and extinction in a stochastic Lotka-Volterra model (Q1872443) (← links)
• Break-even concentration and periodic behavior of a stochastic chemostat model with seasonal fluctuation (Q2005142) (← links)
• Steady-state analysis of the stochastic Beverton-Holt growth model driven by correlated colored noises (Q2113237) (← links)
• Stochastic square of the Brennan-Schwartz diffusion process: statistical computation and application (Q2195941) (← links)
• Mean persistence and extinction for a novel stochastic turbidostat model (Q2296953) (← links)
• Gaussian approximations for chemostat models in finite and infinite dimensions (Q2408049) (← links)
• Probabilistic and Piecewise Deterministic models in Biology (Q4606439) (← links)
• Analytic solution and estimation of parameters on a stochastic exponential model for a technological diffusion process (Q4842352) (← links)
• Parameter identification for a stochastic logistic growth model with extinction (Q5084735) (← links)
• Modeling Anaerobic Digestion Using Stochastic Approaches (Q5208495) (← links)
• On the approximation of the Lotka-McKendrick equation with finite life-span (Q5948580) (← links)
• Extinction time in growth models subject to geometric catastrophes (Q6040946) (← links)
• A generalized Gompertz growth model with applications and related birth-death processes (Q6054800) (← links)
• (Q6191844) (← links)