在本文中，我們經由數值實驗証明使用MUSCL型中央差分法與黎曼問題無關的特性發展單一成份及多成份，使用stiffened gas狀態方程式的可壓縮性Euler方程組數值方法。在本文架構下，在多成份流計算中，針對狀態方程式設計適當的黎曼問題解法的瓶頸，已不復存在。

　　　　　In this paper, we demonstrate that we can exploit the Riemann-solver-free feature of MUSCL type central scheme and apply it to single-component and multicomponent one-dimensional, unsteady compressible Euler equations with stiffened gas equation of state. Under the present framework, the traditional difficulty of constructing a proper Riemann solver according to the equation of state considered in multicomponent flow calculation is now eliminated.