Beyond the usual method , the one dimensional equation was expressed in the form of ( the equation is abbreviated ) , which then was introduced by middle varible ( the equation is abbreviated ) , so that the same solution of initial value problem by the characteristic curve method of the first order equations ( the equation is abbreviated ) and ( the equation is abbreviated ) was abtained 摘要对一维非齐次波动方程的始值问题在传统的叠加原理、达朗贝尔公式、齐次化原理的方法之外,完全用特征线方法,先将方程表示为(方程式略)的形式,进而引入中间变量(方程式略) ,得以用一阶方程(方程式略)的特征线方法,推导出维该始植问题的与传统方法相同的解。
一: one阶: steps; stairs方程: equation一阶方程, 一次方程: first-order equation二阶方程: second order equation; second-order equation高阶方程: equation of higher order高阶方程式: equation of higher order四阶方程: fourth-order equation一阶差分方程: first order difference equation; first-order difference equation一阶微分方程: differential equation of first order; first order differential equation; first-order differential equation一阶积分微分方程: first order integral-differential equation一阶偏微分方程: first order partial differential equation; partial differential equation of first order一阶线性微分方程: linear first-order differential equation一阶自回归方程: first-order autoregressive equation; first-orderautoregressiveequation一阶线性常微分方程: linear ordinary differential equation of first order一阶: first order; first-order; single(-)order二阶方差: second order deviation第一阶: prime一阶;一级: first order一阶的: single order一阶法: first-order method一阶谷: first order valley一阶矩: first moment一阶条: first―order condition一阶植: first-order value