Numerical methods for a model of population dynamics
โ Scribed by J. Douglas; F. A. Milner
- Book ID
- 110620926
- Publisher
- Springer Milan
- Year
- 1987
- Tongue
- English
- Weight
- 203 KB
- Volume
- 24
- Category
- Article
- ISSN
- 0008-0624
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๐ SIMILAR VOLUMES
A numerical method is proposed to approximate the solution of a nonlinear and nonlocal system of integro-differential equations describing age-dependent population dynamics with spatial diffusion. We use a finite difference method along the characteristic age-time direction combined with finite elem
Continuous Galerkin finite element methods in the age-time domain are proposed to approximate the solution to the model of population dynamics with unbounded mortality (coefficient) function. Stability of the method is established and a priori L 2error estimates are obtained. Treatment of the nonloc
We show that an explicit method for solving hyperbolic partial differential equations can be applied to a model of a renal tubule to obtain both dynamic and steady-state solutions. Appropriate implementation of this method eliminates numerical instability arising from reversal of intratubular flow d