Engineering Physics Annotation << Back CONCLUSION SCHR&#214;DINGER'S EQUATION FOR MICROSCOPIC AND MACROSCOPIC SYSTEMS M.S. BATANOV The based provisions of quantum mechanics (such as «matter waves» of de Broil, «principle of uncertainty» of Heisenberg, lack of the sizes and a trajectory of the movement at elementary particles, and also emergence history Schrödinger's equation), are still not rather logical. Interest in sources of quantum mechanics is caused still by that the advanced boundaries of science in the fi eld of studying of the structural organization of a matter – the string theories which are based on quantum mechanics are in diffi culties almost irresistible (in my opinion). It forces to return to reconsideration of fundamentals of quantum physics. In underwritten article the model of chaotically wandering material particle (possessing the size and a trajectory of the movement) on the basis of which it was possible is offered: 1) to remove Schrödinger's equation; 2) to attach to Planck's constant ħ concrete physical signifi cance; 3) to prove transition from coordinate representation statistical (including quantum-mechanical) systems to its pulse idea without attraction of idea of existence of «matter waves» of de Broil and «the principle of uncertainty» of Heisenberg. Thus conditions and borders of application of the generalized Schrödinger's equation to the description of the phenomena, both a microcosm, and macrocosm are revealed. Besides, the intermediate result «determination of density of distribution of probability of a derivative of n-go of an order of n of times of differentiable, casual, stationary Markov process» can be applicable in many areas of statistical mechanics and radiophysics. Key words: Schrödinger’s equation, electron, density of distribution of probability of a derivative, particle, chaotic trajectory, coordinate. Contacts: E-mail: alsignat@yandex.ru Pp. 03-19.