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UNITEXT for physics

The Postulates of Quantum Mechanics: Postulate 1

Michele Cini

Published Jan 1, 2024• 0 citations
Publisher
DOI
10.1007/978-3-031-65441-1_12

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This paper gives interpretation of Quantum Mechanics (QM) by redefining the theory using 3 new postulates. The first of these postulates specifies the underlying structure that every massive fundamental particle must possess. The mass-Energy equivalence and wave nature of matter emerge as a direct consequence. The second postulate describes the quantum state of particles. Wave function, its conjugate, Born interpretation and the Energy-momentum operators can be derived from these two postulates. The third postulate describes the effect of measurement and interaction on the wave function. The equations of QM starting from Schrodinger’s equation are described. The phenomenon of Quantum entanglement and Schrodinger’s cat thought experiment are described under this interpretation. Finally, the origin of spin resulting from the first postulate is discussed.

•Jul 1, 2017•0 citations
In this paper we are going to introduce a new dynamical postulate in Quantum Mechanics. This new principle is defined using path integrals over the set of normalized wave functions. We will show in a qualitative way that this postulate is equivalent to the Schrodinger equation and to the measurement postulates. Then we propose a new set of fundamental postulates for Quantum Mechanics. In this approach to Quantum Mechanics we separate the fundamental postulates and the physical interpretation. The fundamental postulates are abstract mathematical principles. Their physical interpretation depend on the physical system under study. These postulates do not use the concepts of measurement device and observer.
The tensor product postulate of quantum mechanics states that the Hilbert space of a composite system is the tensor product of the components' Hilbert spaces. All current formalizations of quantum mechanics that do not contain this postulate contain some equivalent postulate or assumption (sometimes hidden). Here we give a natural definition of a composite system as a set containing the component systems and show how one can logically derive the tensor product rule from the state postulate and from the measurement postulate. In other words, our Letter reduces by one the number of postulates necessary to quantum mechanics.
This paper gives interpretation of Quantum Mechanics (QM) by redefining the theory using 3 new postulates. The first of these postulates specifies the underlying structure that every massive fundamental particle must possess. The mass-Energy equivalence and wave nature of matter emerge as a direct consequence. The second postulate describes the quantum state of particles. Wave function, its conjugate, Born interpretation and the Energy-momentum operators can be derived from these two postulates. The third postulate describes the effect of measurement and interaction on the wave function. The equations of QM starting from Schrodinger’s equation are described. The phenomenon of Quantum entanglement and Schrodinger’s cat thought experiment are described under this interpretation. Finally, the origin of spin resulting from the first postulate is discussed.