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Solutions of a system of functional differential equations in a right neighborhood of zero

机译:零附近的一类泛函微分方程组的解

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摘要

We give some sufficient conditions for the system of nonlinear functional differential equations x' (qt)= x' (t)+F(t,x(t),x(φ _1(qt, x(φ _2(qt,?x(φ _k(qt,x(qt)))?)))), x'(g(t))),where q ∈(0,1) and functions F:[0,T]×? ~n×? ~n×? ~n→? ~n, φ _j:[0,T]×? ~n→[0,T],j=1,k and g:[0,T]→[0,T] are continuous, for the unique existence of continuously differentiable solutions x(t) on the interval [0,T],0
机译:我们为非线性泛函微分方程组x'(qt)= x'(t)+ F(t,x(t),x(φ_1(qt,x(φ_2(qt,?x (φ_k(qt,x(qt)))?))))),x'(g(t))),其中q∈(0,1)且函数F:[0,T]×? 〜n×? 〜n×? 〜n→? 〜n,φ_j:[0,T]×? 〜n→[0,T],j = 1,k和g:[0,T]→[0,T]是连续的,因为区间[0,T]上存在连续可微解x(t)的唯一性],0

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