... orbital repeater 轨道中继站 orbital stability 轨道稳定* order wire 传号线 ...
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... 轨道卫星 orbiter; orbiting satellite 轨道稳定 orbitally stable 轨道稳定性 track stability ...
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We study the orbital stability problem of the peaked solitons to the special case of the DGH equation in the H~1 norm in section 4.
我们知道一类特殊的DGH方程有尖峰孤立波解,我们将证明此尖峰孤立波在H~1范数中是轨道稳定的。
参考来源 - 一类浅水波方程的研究·2,447,543篇论文数据,部分数据来源于NoteExpress
等的抽象理论,通过谱分析,证明了该孤立波解是轨道稳定的。
By using the abstract results of M. Grillakis et al and careful spectral analysis, we prove that the stability of the solitary waves is orbital.
本章的主要结果:定理4 .1孤立波族(4.1.3)是轨道稳定的。
The main result in this chapter: Theorem 4.1 The solitary waves (4.1.3) are orbitally stable.
问题是,只有曾穿过黑洞视界的临界才会存在稳定轨道,那里时间与空间会流入其他地方。
The problem is that these stable orbits would only exist once you have crossed the threshold of the event horizon, where time and space flow into one another.
Remember that when we're talking about 4s1, 3d10, that's one of those exceptions where a completely filled d orbital is more stable than we would expect.
回想上节课的内容我们知道,当我们讨论4s1,3d10,的时候,这是其中一个例外的情况,当,d,轨道全满的时候,电子排布要比我们想象的更加稳定。
The reason this an exception is because it turns out that half filled d orbitals are more stable than we could even predict.
这个例外的原因是因为,半填充d轨道比,我们预期的填充方式更加稳定。
And there's actually a way that we can make predictions here, and what I'll tell you is molecular orbital theory predicts that h e 2 does not exist because it's not stabilized in terms of forming the molecule.
其实我们有一种办法可以做出预测,我要告诉你们的是分子轨道,理论预测He2不存在,因为它形成分子不稳定。
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