Uncertainty of Heisenberg - the door to the microcosm
When the young Max Planck told his teacher,that he wants to continue to engage in theoretical physics, he smiled and assured him that there was nothing to do with the scientists - it was only necessary to "clean up the roughness." Alas! Through the efforts of Planck, Niels Bohr, Einstein, Schrödinger, etc. everything is turning upside down, and so thoroughly that you will not return back, and ahead of the road. Further - more: among the general theoretical chaos there suddenly appears, for example, the uncertainty of Heisenberg. As they say, we just did not have enough. At the turn of the 19-20 centuries, scientists opened the door to an unknown area of elementary particles, and there Newton's familiar mechanics failed.
It would seem, "before", all is well - that'sphysical body, here is its coordinates. In "normal physics" you can always take an arrow and accurately "poke" it into a "normal" object, even moving. The miss, theoretically, is excluded - Newton's laws are not mistaken. But here the object of research is getting smaller - a grain, a molecule, an atom. First, the exact contours of the object disappear, then in its description, probabilistic estimates of the average statistical velocities for gas molecules appear, and finally, the molecular coordinates become "average", and the gas molecule can be said to be either here or there, but most likely , somewhere in this area. Time passes and the problem is solved by Heisenberg's uncertainty, but later, and now ... Try to get a "theoretical arrow" into the object if it is "in the region of the most probable coordinates." Is it weak? And what is this object, what are its dimensions, forms? There were more questions than answers.
But what about the atom? The well-known planetary model was proposed in 1911 and immediately caused a lot of questions. The main one is: how is the negative electron kept in orbit and why does it not fall on the positive core? As they say now - a good question. It should be noted that all theoretical calculations at this time were carried out on the basis of classical mechanics - the uncertainty of Heisenberg has not yet taken an honorable place in the theory of the atom. This fact did not allow scientists to understand the essence of the mechanics of the atom. "Savior" atom Niels Bohr - he gave him stability by his assumption that the electron has orbital levels, while on which it does not emit energy, i.e. Do not lose it and do not fall on the core.
A study of the continuity of energystates of the atom has already given impetus to the development of a completely new physics - the quantum physics, the beginning of which Max Planck laid back in 1900. He discovered the phenomenon of energy quantization, and Niels Bohr found his application. However, in the future it turned out that it was completely wrong to describe the model of an atom by the classical mechanics of a macrocosm which is understandable to us. Even time and space in the conditions of the quantum world acquires a completely different meaning. By this time the attempts of theoretical physicists to give a mathematical model of a planetary atom resulted in many-storied and ineffectual equations. The problem was solved using the Heisenberg uncertainty relation. This surprisingly modest mathematical expression relates the uncertainties of the spatial coordinate Δx and the velocity Δv with the particle mass m and the Planck constant h :.
Δx * Δv> h / m
Hence the fundamental difference between micro- andmacrocosm: the coordinates and velocities of particles in the microworld are not defined in a specific form - they are of a probabilistic nature. On the other hand, the Heisenberg principle on the right-hand side of the inequality contains a completely concrete positive value, which implies that the zero value of at least one of the uncertainties is eliminated. In practice, this means that the speed and position of particles in the subatomic world is always determined with inaccuracy, and it is never zero. In exactly the same foreshortening, Heisenberg's uncertainty connects other pairs of linked characteristics, for example, the energy uncertainty ΔE and the time Δt:
The essence of this expression is that it is impossiblesimultaneously measure the energy of an atomic particle and the time at which it has it, without the uncertainty of its meaning, since the measurement of energy takes some time, during which the energy will randomly change.