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Difference Schemes for the Nonlinear Equations in Partial Derivatives with Heredity

机译:具有遗传的部分衍生物非线性方程的差分方案

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We consider the initial-boundary value problem for nonlinear partial differential equations, the source of which are population models. Nonlinearity is contained both in the differential operator and in the inhomogeneity function. We construct a nonlinear implicit difference scheme, which requires the use of iterative solution methods on each time layer. Stability and convergence of the proposed numerical method were proved. Numerical experiments have been carried out, both on test examples and on the example of the biological model of the population.
机译:我们考虑非线性偏微分方程的初始边界值问题,其来源是人口模型。非线性在差分操作员和不均匀性函数中含有。我们构建非线性隐式差分方案,这需要在每个时间层上使用迭代解方法。证明了所提出的数值方法的稳定性和收敛。在测试实施例和群体生物模型的实施例中进行了数值实验。

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