We consider the initial value problems of forced quasilinear wave equation with nonlinear dissipation.

研究具非线性耗散项的强迫拟线性波动方程的初值问题。

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This paper Studies nonlinear wave equation with dissipation items, reaching an approximate solution in the method of parameter differentiation.

对一类带耗散项非线性波动方程进行了研究，用“参数微分法”，得到其解析近似解。

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It describes a local blocking flow pattern developed under the joint action of nonadiabatic heating, dissipation, nonlinear advection and the linear dispersion.

这个定常解描述了非绝热加热、耗散、非线性平流和线性频散共同作用所形成的阻塞流型。

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