在文中我们提出了一种基于原子干涉的方法产生压缩相干迭加态。
A scheme for the generation of superpositions of squeezed coherent state based on the atomic interference is presented.
结果表明,在这样的双阱势中,尽管隧道效应存在,凝聚在两个阱中的平均原子数依然相等,这保证了原子干涉的可见度。
It is shown that, in such a DWP, the average number of condensed atoms in the two traps is still same in presence of tunneling effect, this ensures the visibility of interference fringes of atoms.
它拥有细长的纤维像辐条一样从原子顶部凸出并且干涉其结晶。
It has spindly fibers that protrude from the atomic vertices like spokes, and they interfere with crystallization.
So if we write out every term individually, what we end up with is essentially just the probability density for the first atom, then the probability density for the second atom, and then we have this last term here, and this is what ends up being the interference term.
如果我们把每一项都写出来,最后得到的就是,第一个原子的概率密度,然后是第二个原子的概率密度,然后是这最后一项,这就是干涉项。
So in this case the cross term represents constructive interference between the two 1 s atomic wave functions.
在这种情况下交叉项代表两个,1s原子波函数的相干干涉。
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