Potentiality in Physics

Ian Millington

Yoshifumi Ito

In this paper, we study on the phenomena of potential well in the view point of natural statistical physics. We derive the Schrodinger equation of potential well by virtue of my new theory of natural statistical physics. This derivation is very new and natural and reasonable in the physical sense. We solve the eigenvalue problem for the Schrodinger equation of potential well. Thereby we obtain the new and true eigenfunctions of the Schrodinger operator of the potential well. By virtue of my new theory, we can understand the phenomena of potential well naturally and reasonably in the physical sense. At last, we study the meaning of the impact force naturally and reasonably in the physical sense. As for these results, we refer to Ito [1] [4]. Especially, as for the phenomena of potential well, we refer to Ito [2], [4]. 2010 Mathematics Subject Classi cation. Primary 81Q05 ; Secondary 81Q99, 81V45, 82D35.

Thomas Tautimez

Structured Potential Expression Theory (SPET) is a developing conceptual-mathematical framework for describing how structured possibility becomes expressed experience. The theory proposes that reality is not only what is currently observed or experienced, but also includes a deeper space of physically distinct potential states allowed by structure. SPET introduces two central equations: a physical potential-space equation and an expression-selection equation. The physical potential-space equation defines potential as the set of physically distinct states allowed by structure, with redundant descriptions removed. The expression-selection equation proposes that experienced expression is guided by probability, conditions, and structural compatibility. This draft applies SPET to several early test models, including the quantum harmonic oscillator, double-well potential, simple U(1) lattice gauge theory, Ising model, spontaneous symmetry breaking, and free scalar field. These examples are used to test whether SPET can map onto known mathematical and physical systems. This work is speculative and should not be treated as a completed physical theory. It is presented as an early proposal for further development, criticism, and refinement.

Richie DeMott

Jonas R. Becker Arenhart, Décio Krause

George P. Shpenkov, Leonid G. Kreidik

All physical phenomena run in nature with the continuous transformation of the kinetic field into the potential field, and vise versa, i.e., they have the wave character. For this reason, the structure of expressions representing these fields (both real physical space and physical time space) must be potential-kinetic. Contemporary physics satisfactory describes the kinetic field, but the complete description of the potential subfield is absent. In this paper we partially fill in this gap, beginning from the description of harmonic oscillations (of a material point) and the physical time wave field-space.