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Distribution of the zeros of the solutions of hyperbolic differential equations with maxima

机译:具有极大值的双曲型微分方程解的零点分布

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摘要

In this paper, the hyperbolic differential equation with maxima of the form u(tt) - [Delta u + mu(t)Delta u(x, t-tau)] + c(x, t, u(x, t), max(s is an element of[t-sigma, t]) u(x, s)) = f(x, t), where Omega is a bounded domain in R-n and tau, sigma = const > 0, are considered. Sufficient conditions for existence of zeros of the solutions of the problems considered in bounded domains are obtained.
机译:在本文中,双曲型微分方程的最大值形式为u(tt)-[Delta u + mu(t)Delta u(x,t-tau)] + c(x,t,u(x,t), max(s是[t-sigma,t])的元素u(x,s))= f(x,t),其中Omega是Rn中的有界域,tau被认为是sigma = const> 0。获得在有界域中考虑的问题的解的零点存在的充分条件。

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