Numerical analysis for stochastic age-dependent population equations (Q2572339)
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| Language | Label | Description | Also known as |
|---|---|---|---|
| English | Numerical analysis for stochastic age-dependent population equations |
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Numerical analysis for stochastic age-dependent population equations (English)
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16 November 2005
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The authors consider a class of stochastic partial differential equations for the modelling of age-dependent populations. It shows that an Euler type approximation converges with some strong order to the solution of the original equation. The method requires less than a global Lipschitz condition and a linear growth condition.
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stochastic partial differential equations
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population models
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Euler method
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convergence
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Lyapunov function
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