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带电粒子

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The understanding of particle electrification is very important in powder mixing as well as in drug delivery using inhalation devices.

带电粒子的认识是非常重要的混合粉末以及采用吸入给药装置。

This is based on the principles of magnetics, where magnetic fields influence charged particles in motion such as photons, the carriers of electromagnetic force.

这是原则的基础上磁铁,在磁场的影响中带电粒子的运动,如光子,运营商的电磁力。

Examples are charged particle beams , an electron cloud in a Penning trap , and positron plasmas.

例子是带电粒子光束,一个电子云在潘宁陷阱,和正电子等离子体。

Channeling of energetic charged particle in the nanotubes-rope exhibits a large diameter of the channels and weak de-channeling factors.

荷能带电粒子在碳纳米管绳内的沟道效应显示出大的沟道直径和微弱的退沟道因子。

In Newtonian mechanics, the motion of the charge in magnetic field is in equidistance helical line. It is composed of the uniform motion in magnetic field and the circular motion vertical to the magnetic field.

带电粒子在磁场中的运动,如果用经典力学分析,它做等距螺旋运动,是在垂直磁场平面内两个相互垂直方向的简谐振动和沿磁场方向匀速运动的合成。

In many of these the proton and electron have become separated, resulting in free-floating charged particles called ions.

有许多这样的质子和电子还被电离了,所以还有不少这样的被称为离子的带电粒子在飘来荡去。

Then the momentum P in the acquired motion equation is replaced by quantum operator, thus we obtain Schrodinger equation for charged particle moving in magnetic fields in Quantum Mechanics. Then we discuss the Gauge transformation and gauge invariance of Schrodinger equation, following which the Dirac phase is introduced.

然后把经典力学中的哈密顿量量子化,得到量子化的带电粒子在磁场中运动的薛定谔方程,之后是薛定谔方程的规范变换和规范不变性,并引入Dirac不可积相因子的概念。

In this paper the quantum mechanical algebra, the Moyal-Weyl multiplication and the Bopp transition are introduced, and the Hamiltonian operator of the charged particle in electromagnetic field is also discussed.

首先扼要介绍了非对易相空间中的量子力学代数、Moyal-Weyl乘法和广义Bopp变换,然后讨论了电磁场中带电粒子的Hamiltonian算符,最后给出了其在非对易相空间中的能级情况。

In this paper,some instruments with different functions are combined,and by using the motion of charged particle s in the alternating magnetic field produced with Helmholtz coils,the existence of the induced electric field can be validated directly and easily.

针对磁场变化时激发产生的感生电场很难演示的问题,设计了演示感生电场存在的实验。该实验将不同功能的仪器组合起来使用,通过亥姆霍兹线圈的交变磁场对带电粒子的作用效果,直观说明感生电场的存在

In this paper,some instruments with different functions are combined,and by using the motion of charged particles in the alternating magnetic field produced with Helmholtz coils ,the existence of the induced electric field can be validated directly and easily.

针对磁场变化时激发产生的感生电场很难演示的问题,设计了演示感生电场存在的实验。该实验将不同功能的仪器组合起来使用,通过亥姆霍兹线圈的交变磁场对带电粒子的作用效果,直观说明感生电场的存在

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