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Interaction of the Dirac Electron Located in a Potential Well with a Plane Wave Field

机译:狄拉克电子与平面波场的潜在井的相互作用

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Relativistic physics is the physics of high speeds and energies. The interaction of relativistic particles in the general case does not preserve the rest mass, therefore, the processes of birth, annihilation, and interconversion of particles be-come possible. So, in nucleon collisions, π-mesons are born, the electron and positron, annihilating, turn into γ-quanta. The electric field surrounding a charged particle is the result of the continuous production and absorption of virtual photons. The Schrödinger equation does not describe the possibility of the creation and destruction of particles; moreover, its Hamiltonian corresponds to nonrelativistic classical mechanics. All this means that the Schrödinger equation is valid only in the nonrelativistic field of motion and is not applicable in the relativistic one. This leads to the need to replace the Schrödinger equation relativistically in-variant equation for an electron, Dirac equation. The main task of the relativistic theory is to calculate the probabilities of transitions (scattering cross sections) in a system of free microparticles before and after the interaction, that is, in calculating the result of the interaction. This problem is solved on the basis of non-stationary perturbation theory methods.
机译:相对论物理学是高速和能量的物理学。相对论粒子在一般情况下的相互作用不保留静止质量,因此,颗粒的出生过程,湮灭和互连是可能的。因此,在核子碰撞中,π-偏振子诞生,电子和正电子湮灭,变成γ-Quanta。带电粒子周围的电场是连续生产和虚拟光子的吸收的结果。 Schrödinger方程没有描述粒子的创造和破坏的可能性;此外,其哈密尔顿人对应于非素描经典力学。这一切意味着Schrödinger方程仅在非椭圆体运动场中有效,并且不适用于相对论的运动。这导致需要更换电子,DIRAC方程的相对旋转变体方程的Schrödinger方程。相对论理论的主要任务是计算在相互作用前后的自由微粒的系统中过渡(散射横截面)的概率,即在计算相互作用的结果时。在非静止扰动理论方法的基础上解决了这个问题。

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