Field Quantum and Physical Properties of Its Schrodinger Wave

Tam Hunt

Almost 100 years ago, Erwin Schrödinger’s pioneering contributions provided the foundation for quantum mechanics, yet his deeper ontological vision of a purely wave-based reality was largely sidelined by the rise of the Copenhagen interpretation and its rejection of realism. This paper revisits and extends Schrödinger's wave-based ontology, exploring its potential evolution in light of contemporary physics challenges. The Quantum Ocean Theory (QOT) theory developed here reconceptualizes the quantum ocean as a dynamic, oscillatory field from which all physical phenomena emerge. Through a single wave equation, QOT describes particles as localized standing waves and forces as traveling waves of different frequencies of the underlying medium, with physical constants like the speed of light emerging naturally from the vacuum's underlying properties. All forces emerge organically from the wave equation. Drawing from Schrödinger's philosophical commitments and scientific insights, alongside complementary ideas from Einstein, Whitehead, Bohm, and Bell, we argue that QOT provides both a unified mathematical framework and coherent ontological foundation for physics. The framework offers novel solutions to persistent challenges in modern physics, including the Hubble tension, quantum measurement problem, and the quest for quantum gravity. It makes specific, testable predictions regarding galactic synchrony, early galaxy formation, and quantum coherence phenomena. Beyond its empirical implications, QOT represents a return to the kind of realist, deterministic physics that Einstein and Schrödinger advocated, while incorporating modern insights about non-locality and quantum behavior.

Jean-Michel Courty, Serge Reynaud, J.-Y. Courtois

F. Selleri

Andrey V. Novikov-Borodin

The quantum mechanics description of a physical object stretched in space and stable in time from the relativistic space-time properties point of view, introduced in special theory of relativity, is considered and analysed. The mathematical model of physical objects is proposed. This model gives a possibility to unite a description of corpuscular and wave properties of real physical objects, i.e. fields and particles. There are substantiated an approach and a mathematical pattern which give a possibility to describe physical object not only in causal, but also in absolute remote fields of the Minkowski space. Applying the proposed approach to the microcosm description, one can get the equations that in passage to the limit transfer to such quantum mechanics equations as Schrodinger, Klein-Gordon-Fock and in particular case - the wave equation. The event nature of the received equations is discussed. It is shown that all mentioned equations reflect the space-time relativistic properties during the description of the invariant and non-invariant physics object characteristics.

Jacques Vanier, Cipriana Tomescu

The Lagrangian could be written in terms of kinetic and potential energy, functions of coordinates and velocity and the amplitude of the fields at that point. The essential condition is that the Lagrangian assumed for the field, when studied with Lagrange’s equation, gives Maxwell’s equations as solution and leads to the same wave equation. There are many other fields of physics and many mechanical systems to which the Lagrangian approach can be applied. The goal of the present text is to introduce the beginner to the least action principle and the Lagrangian approach in an elementary way. The chapter argues that the Lagrangian chosen for the fields involved must be an expression that leads to those fields and equations. In wave mechanics, particle properties are described by a so-called wave representing the classical matter field ψ used in Schrodinger’s approach of wave mechanics.

B.T. Geylikman