[6] viXra:2509.0139 [pdf] submitted on 2025-09-26 23:23:12
Authors: R. K. Salimov
Comments: 3 Pages.
This paper discusses equations containing high powers of the Klein-Gordon operator. In the limit of large powers, these equations are shown to have solutions that propagate at light speed and oscillate. These solutions exhibit a definite helicity. Such equations could be relevant for developing models of massless oscillating neutrinos.
Category: Quantum Physics
[5] viXra:2509.0082 [pdf] submitted on 2025-09-14 15:34:28
Authors: Koji Nagata, Tadao Nakamura
Comments: 6 Pages.
We study no-hidden-variable theorem for quantum optical phenomena. We consider the case that the uncertainty principle exists when we think both of commutativeness and non-commutativeness and then we derive a general and natural value. On the other hand, we consider the case that the uncertainty principle does not exist when we think only commutativeness and then we derive a specific and unnatural value. Thus, we are in the inconsistency within hidden-variable theories. We propose an experimental accessible inconsistency within hidden-variable theories for quantum optical phenomena in terms of the imperfect source and detector. As a result of our study, hidden-variable theories for quantum optical phenomena do not exist.
Category: Quantum Physics
[4] viXra:2509.0069 [pdf] submitted on 2025-09-11 00:38:56
Authors: Chol Jong, Un Chol Han
Comments: 10 Pages.
We present a new approach to the quantization of free electromagnetic fields without the infinity problem.Our work shows that from the physical viewpoint, the energy of a free electromagnetic field in a finite volume should be represented necessarily by a finite series, since fields consist of a finite number of photon.From the mathematical viewpoint, it is explained that the quantization of electromagnetic field reduces the infinite Fourier series to a finite series and preserve the relativistic invariance.It is demonstrated that the cut-off of series for the energy of photons is uniquely and objectively determined based on the assumption about photon.Based on this perspective, the interaction between free electromagnetic field and matter is described in terms of an integral in a finite interval which does not comprise zero and infinity.Our methodology always gives finite results and thus does not need renormalization.Ultimately, it is demonstrated that it is possible to construct a new quantization theory of electromagnetic field without infinity and renormalization thereof.
Category: Quantum Physics
[3] viXra:2509.0065 [pdf] submitted on 2025-09-11 20:07:03
Authors: Runsheng Tu
Comments: 12 Pages. In Chinese
The compatibility between quantum mechanics and classical mechanics is always worth discussing.According to F=ma, the Schrödinger equation can be derived. Important classical physics formulas can be derived from the Schrödinger equation. TheShrödinger equation intuitively contains the mass m and the potential energy formula (this mass can be very large, and the potential energy comes from classical attraction). These three points determine that the Schrödinger equation is an organic combination of wave functions and classical mechanical laws. Based on this, it can be predicted that the Schrödinger equation with gravitational potential energy, which can be used to describe macroscopic objects, can be established. It can be observed from the experiment of electron diffraction in a magnetic field that the volatility and property of moving electrons can be presented simultaneously. This experimental phenomenon, together with the mathematical analysis mentioned above, supports the conclusion that Newton's second law still applies in the microscopic world. According to the Schrödinger equation, it can be proven that "the energy of a moving particle described by the law of waves is equivalent to a multiple of its kinetic energy"; There is no absolute boundary between macro and micro.
Category: Quantum Physics
[2] viXra:2509.0034 [pdf] replaced on 2025-09-11 01:54:43
Authors: Runsheng Tu
Comments: 10 Pages.
The compatibility between quantum mechanics and classical mechanics is always worth discussing. According to F=ma, the Schrödinger equation (SC) can be derived. Important classical physics formulas can be derived from the SC. The SC intuitively contains the mass m and the potential energy formula (this quality m can be large enough to enter the macro range and the potential energy comes from classical attraction). These three points determine that the SC is an organic combination of wave functions and classical mechanical laws. Based on this, it can be predicted that the SC, which can be used to describe macroscopic objects, can be established. It can be observed from the experiment of electron diffraction in a magnetic field that the volatility and property of moving electrons can be presented simultaneously. This experimental phenomenon, together with the mathematical analysis mentioned above, supports the conclusion that Newton's second law still applies in the microscopic world. According to the SC, it can be proven that "the energy of a moving particle described by the law of waves is equivalent to a multiple of its kinetic energy"; There is no absolute boundary between macro and micro.
Category: Quantum Physics
[1] viXra:2509.0011 [pdf] submitted on 2025-09-02 20:35:00
Authors: Debabrata Chini
Comments: 22 Pages. (Note by viXra Admin: Please submit article written with AI assistance to ai.viXra.org)
This paper introduces a new class of quantum information structures called entropic lattices, designed to encode and propagate information using non-Clifford operations in contextual quantum frameworks. Motivated by the limitations of classical error correction and the need for ultra-secure quantum communication, we develop a purely theoretical and rigorous approach to model entropic interactions between qubits across lattice sites. Our framework leverages contextuality—a uniquely quantum phenomenon—as a resource to enable controlled information flow beyond stabilizer limitations. We construct analgebraic basis for entropic channels and derive propagation laws under entropy-preserving, non-Clifford logic. The proposed model is built entirely from first principles, includes high-level mathematical formalism, and does not rely on any experimental data. This work aims to establish a new foundation for robust, theoretically-grounded quantum communication protocols that extend the scope of quantum error resistance and computational universality.
Category: Quantum Physics