• 开始加速由于激波相关的磁场压缩导致的。

    The initial acceleration is due to the strong shock-related magnetic field compression.

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  • 根据激波理论爆炸产生压力脉冲以压力形式传播,既有压缩有膨胀波。

    According to the shock theory, the ejecta produced by explosion form the pressure pulse, and it spreads in forms of either compression waves or expansion waves.

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  • 压缩合并产生激波强度随后并入的压缩膨胀波分别增强减弱

    Shocks are formed by merge of compression waves with each other and its magnitude is enhanced or declined by catching compression waves or expansion waves behind the shock respectively.

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  • 分子动力学方法可以有效地研究凝聚介质激波压缩许多领域得到了广泛应用

    The shock compression of condensed matter can be effectively dealt with by molecular dynamics, and has been applied to many fields of science.

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  • 激波云内禀磁力线的压缩旋转被证实是增强地磁效应有效机制

    The compression and rotation of the magnetic field serve as an efficient mechanism to cause a large geomagnetic storm.

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  • 通过稳态稳态高速压缩流体超音速激波激波传播特性分析,可以评估该算法的效率

    Efficiency of the combined procedure was evaluated by analyzing supersonic shocks and shock propagation behaviors for both the steady and unsteady high-speed compressible flows.

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  • 激波穿越云后,原先被高度压缩磁云本体在其内禀磁弹性作用逐渐恢复扁圆的几何形态

    After the shock passage, the previously compressed MC body is gradually restored to an oblate morphology under the action of its inherent magnetic elasticity.

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  • 第四主要研究二维等压缩轴对称活塞问题激波解的整体存在性。

    In Chapter IV, we focused on the global existence of 2-d piston problem in isentropic compressible flow.

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  • 所发出压缩非线性形成激波

    Meanwhile the forward fast compression waves become a fast shock through nonlinear steepening process.

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  • 这些激波压缩已存在气体造成恒星的诞生

    These waves compress existing gas and cause star formation.

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  • 讨论这种近似适用条件后,分别用一维的情况研究连续流、稀疏压缩波以及激波等运动形态。

    After discussing the conditions under which this approximation could be used, it is applied to study various 1-dimensional flows: continuous flows, rarefaction, compression waves and shock waves.

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  • 讨论这种近似适用条件后,分别用一维的情况研究连续流、稀疏压缩波以及激波等运动形态。

    After discussing the conditions under which this approximation could be used, it is applied to study various 1-dimensional flows: continuous flows, rarefaction, compression waves and shock waves.

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