An electron is a particle, but an electron's also a wave.
电子是粒子，但是电子也是波。
Einstein solved the puzzle three years later by suggesting that light is both a wave and a particle at the same time.
三年后，爱因斯坦解决了这个难题：他建议认为光可以同时是波和粒子。
This extension of the photoelectric effect, in which one photon knocks one electron off the edge of an atom, could make physicists reconsider when light is a wave and when it's a particle.
在这种光电效应的延伸中，一个光子从原子的边缘打出一个电子，这可能要使物理学家们重新考虑光在什么情况下是波，什么情况下是粒子。
So you're basically having a wave equation for a particle, and for our purposes we're talking about a very particular particle. What we're interested in is the electron.
所以你们主要有，一个粒子的波动方程，我们的目的是考虑一个特殊的粒子，我们感兴趣的是电子。
What is the nature of light? Particle or wave? How fast is light speed? These are all basic questions of physics.
光的本质是粒子还是波？光速是多快？这些都是物理学的基本问题。
The question of the nature of light , wave or particle, had long been settled decisively in favor of waves.
关于光的本性是波抑或是粒子的问题早就以倾向于波而明确地解决了。
它是个粒子，也是个波。
But he was the first scientist in the history of natural science who unified the particle theory and the wave theory of light.
他是自然科学史上第一个试图把光的微粒说和波动说统一起来的自然科学家。
It sometimes ACTS like a particle and sometimes like a wave.
它的行为有时候像粒子有时候又像波。
The theory that combines both the wave and particle models was suggested by Max Planck.
结合波动模型和粒子模型的理论是由马克斯·普朗克提出的。
This paper infers the wave function of free particle in accordance with quantum mechanics theory.
本文用量子力学理论推导出自由粒子的波函数。
The wave function of free particle has been inferred from L. De Broglie formula in the book Quantum Mechanics (written by Liang Shaorong etc. ). The inference is wrong.
指出梁绍荣等编的《量子力学》一书中，用德布罗意公式推导出自由粒子的波函数的错误。
The wave function and probability distribution of a particle in a infinite quantum cylinder well and particle moving in a quantum corral are briefly introduced.
简要介绍了圆形无限深势阱中粒子的波函数、概率分布等特性，以及量子围栏中粒子的运动。
Double wave quantum theory is applied to describe the motion of charged particle in a uniform magnetic field. This description of the motion of the particle is complete.
用双波量子理论描述带电粒子在均匀磁场中的运动，得到对单个粒子运动状况的完全描述。
The double wave function theory is applied to study the motion of single particle in the quadratic anharmonic model field.
应用双波函数量子理论，研究了在二次型非简谐振子模型场中运动的单粒子的运动状态，给出了力学量的时间演化方程。
And it turns out that the Schrodinger equation is an equation of motion in which you're describing a particle by describing it as a wave.
结果是薛定谔方程，用描述粒子波动性的方式，来描述这个粒子。
Plasma particle simulation wave spectral response to electrostatic wave is systematically analyzed.
本文系统地分析了等离子体粒子模拟的静电波谱响应特性。
As for the moving objects, I combine particle system and kinetics to realize sea wave and blast model with flying colors.
而对于上述动态对象，运用粒子系统技术以及动力学理论模拟了波浪、爆炸等模型。
Bohr found that an electron has the qualities of both a particle and a wave, a concept known as wave-particle duality, which has become a cornerstone of quantum physics.
玻尔发现电子同时具有粒子和波的性质，这便是波粒二象性。波粒二象性构成了量子物理学的基石。
These experiments fully proved that a single particle has wave nature.
这些实验充分地证明了单个粒子具有波动性的事实。
Distributions of stress and particle velocity in the elastic unloading region behind the plastic shock wave are given as well.
同时给出了塑性激波后方弹性卸载区内的应力和质点速度分布规律。
Because of quantum wave nature, cold atoms tunneling through a laser beam can obviously have a completely different feature from that of a classical particle (hot atom).
量子力学波动性使得冷原子穿越一个激光束时明显地展现出与经典粒子(热原子)不同的结果。
In this dissertation, the contact of sand particles is taken to be the breakthrough point, and the shear wave velocity of sand is studied based on particle contact theory.
本文从砂土颗粒间的接触入手，在颗粒接触理论的基础上对砂土剪切波速进行研究。
The trajectories of particle movements in a standing wave acoustic field are recorded by fast-speed video camera.
采用可视化实验的方法，拍摄可吸入颗粒在驻波声场中的运动轨迹。
An ocean wave passing through deep water causes a particle on the surface to move in a roughly circular orbit.
穿过深水的海浪使水面上的一个微粒按照一种近乎圆形的轨道移动。
With the numerical methods and graphical displays, the energy levels and normalized wave functions are given for the particle in one-dimensional asymmetrical finite potential wells.
用数值方法求出了一维有限深不对称方势阱中束缚态粒子的能级和归一化波函数及其图示，所得结果在势阱深度趋于无穷大时与无限深势阱的结果一致。
With the numerical methods and graphical displays, the energy levels and normalized wave functions are given for the particle in one-dimensional asymmetrical finite potential wells.
用数值方法求出了一维有限深不对称方势阱中束缚态粒子的能级和归一化波函数及其图示，所得结果在势阱深度趋于无穷大时与无限深势阱的结果一致。
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