Basic Principles of Deterministic Quantum Physics

Abstract

In this paper the following results are achieved: at first we demonstrate that Heisenberg's indeterminacy principle is based on a mathematical model that is unsound because of an inadequate use of the Fourier development and we prove a new mathematical model. In second place we show that with regard to physical quantities there isn�t theoretical indeterminacy and only the inadequacy of measuring instruments can cause working indeterminacy. Then we prove within the ambit of the new theory: the stability of orbital motions of atomic electrons, the quantized wave equation, the fine and hyperfine structure of atoms, the Lamb shift as a consequence of the relativistic correction. Results on these subjects are concordant with experimental data and are obtained without making use of probabilistic concepts. We think that only the most adequate use of mathematical models can allow a further evolution of our scientific knowledges that must be adapted to the examined physical event and supported with more valid analyses.