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A Note on Monotone Convergence to Solutions of First Order Differential Equations

机译:关于一阶微分方程解的单调收敛性的一个注记

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The purpose of this brief note was to show that one can obtain a monotone increasing sequence of approximations to the solution of the differential equation du/dt = phi(u,t), u(o) = c, provided that one assume that phi(u,t) is a twice differentiable convex function of u in some t-interval (o,t sub 0). Similarly, monotone decreasing sequences can be obtained if phi is concave. (Author)

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