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A new Fundamental Model of Moving Particle for Reinterpreting Schrodinger Equation

机译:重新诠释施罗德格方程移动粒子的新基础模型

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The study of Schrodinger equation based on a hypothesis that every particle must move randomly in a quantum-sized volume has been done. In addition to random motion, every particle can do relative motion through the movement of its quantum-sized volume. On the other way these motions can coincide. In this proposed model, the random motion is one kind of intrinsic properties of the particle. The every change of both speed of randomly intrinsic motion and or the velocity of translational motion of a quantum-sized volume will represent a transition between two states, and the change of speed of randomly intrinsic motion will generate diffusion process or Brownian motion perspectives. Diffusion process can take place in backward and forward processes and will represent a dissipative system. To derive Schrodinger equation from our hypothesis we use time operator introduced by Nelson. From a fundamental analysis, we find out that, naturally, we should view the means of Newton's Law F = ma as no an external force, but it is just to describe both the presence of intrinsic random motion and the change of the particle energy.
机译:已经完成了基于假设的Schrodinger方程的研究已经完成了每种粒度在量子大小的量上随机移动。除了随机运动之外,每个颗粒可以通过量子大小的运动进行相对运动。在另一种情况下,这些运动可以一致。在该提出的模型中,随机运动是颗粒的一种内在特性。随机内在运动的速度和或量子大小音量的平移运动速度的每种变化将表示两个状态之间的转变,并且随机内在运动的速度变化将产生扩散过程或布朗运动视角。扩散过程可以在后退和前进过程中进行,并将代表耗散系统。从我们的假设派生Schrodinger方程,我们使用尼尔森推出的时间运算符。从基本分析中,我们发现,当然,我们应该看看牛顿法律的手段f = ma没有一个外力,但它只是描述了内在随机运动的存在和颗粒能量的变化。

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