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Sub-Quantum Thermodynamics and the Creation of Time and Space

V.A.Induchoodan Menon

Published Jan 1, 2013• 0 citations
OpenAlex

Abstract

The author introduces the concept of the primary eigen gas which is an abstract gas where the microstates are occupied successively in time unlike in the case of a real gas where the microstates are occupied simultaneously. He shows that the energy-momentum eigen state of a particle represented by a plane wave can be treated as a primary eigen gas which makes it possible to understand the dynamics of a particle in terms of the thermodynamics of such a gas. In this approach, time and space turn out to be the intrinsic properties of the primary eigen gas representing a particle and the quantum nature of time and space emerges from it in a natural manner. It is shown that the action (with a negative sign) of a particle can be identified with the entropy of the primary eigen gas and the principle of least action is nothing but the second law of thermodynamics. Besides, it is shown that the uncertainty relations of quantum mechanics can be derived directly from the equation for the fluctuations.

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The author introduces the concept of the primary eigen gas which is an abstract gas where the microstates are occupied successively in time unlike in the case of a real gas where the microstates are occupied simultaneously. He shows that the energy-momentum eigen state of a particle represented by a plane wave can be treated as a primary eigen gas which makes it possible to understand the dynamics of a particle in terms of the thermodynamics of such a gas. In this approach, time and space turn out to be the intrinsic properties of the primary eigen gas representing a particle and the quantum nature of time and space emerges from it in a natural manner. It is shown that the action (with a negative sign) of a particle can be identified with the entropy of the primary eigen gas and the principle of least action is nothing but the second law of thermodynamics. Besides, it is shown that the uncertainty relations of quantum mechanics can be derived directly from the equation for the fluctuations.
The author introduces the concept of a primary gas which is an abstract gas where the microstates are occupied successively in time unlike in the case of a real gas where the microstates are occupied simultaneously. He shows that a single plane wave associated with a standing wave formed by the confinement of a luminal wave could be treated as the microstate of the primary gas that represents a particle. This approach makes it possible to understand the dynamics of a particle in terms of the thermodynamics of the primary gas. In this approach, time and space turn out to be the intrinsic properties of the primary gas that represents a particle and the quantized nature of time and space emerges from it in a natural manner. It is shown that the action (with a negative sign) of a particle could be identified with the entropy of the primary gas and the principle of least action is nothing but the second law of thermodynamics. The author shows that the uncertainty relation of quantum mechanics can be derived directly from the equation for fluctuations and he explains the statistical basis of the virtual interactions.
The author discusses the similarity between the expression for the state function of the primary eigen gas representing a particle and that of the wave function. It is observed that the only difference between these two expressions is that in the former time appears as a real function while in the latter it appears as an imaginary function. He shows that the primary eigen gas approach which treats time as real and the quantum mechanical approach which treats time as imaginary are two ways of representing the same reality and points to a new symmetry called the Wick symmetry. He shows that the probability postulate of quantum mechanics can be understood in a very simple and natural manner based on the primary eigen gas representation of the particle. It is shown that the zero point energy of the quantum mechanics is nothing but the energy of the thermal bath formed by the vacuum fluctuations. The author shows that the quantum mechanics is nothing but the thermodynamics of the primary eigen gas where time has not lost its directional symmetry.
The author discusses the similarity between the expression for the state function of the primary gas representing a particle and that of the wave function. It is observed that the only difference between these two expressions is that in the former time appears as a real function while in the latter it appears as an imaginary function. He shows that the primary gas approach which treats time as a real and the quantum mechanical approach which treats time as imaginary are two ways of representing the same reality and points to a new symmetry called the Wick symmetry. He shows that the probability postulate of quantum mechanics can be understood in a very simple and natural manner based on the primary gas representation of the particle. It is shown that the zero point energy of the quantum mechanics is nothing but the energy of the thermal bath formed by the vacuum fluctuations in the Higgs field. He shows that the quantum mechanics is nothing but the thermodynamics of the primary gas where time has not lost its directional symmetry.
This review presents results obtained from our group’s approach to model quantum mechanics with the aid of nonequilibrium thermodynamics. As has been shown, the exact Schrödinger equation can be derived by assuming that a particle of energy is actually a dissipative system maintained in a nonequilibrium steady state by a constant throughput of energy (heat flow). Here, also other typical quantum mechanical features are discussed and shown to be completely understandable within our approach, i.e., on the basis of the assumed sub-quantum thermodynamics. In particular, Planck’s relation for the energy of a particle, the Heisenberg uncertainty relations, the quantum mechanical superposition principle and Born’s rule, or the “dispersion of the Gaussian wave packet”, a.o., are all explained on the basis of purely classical physics.
This study discusses the quantum behavior of a particle, which is controlled by fluctuations in the physical space-time (ST) variables, rather than provides a novel interpretation of quantum theory. The fluctuations, i.e., inhomogeneities in a homogeneous phase ST, are prescribed by their probability. They determine the reciprocal space and correlate with the correlation entropy different from zero. Alongside with the minimum entropy, action, and the presence of the Winn-Ehrenfest adiabatic invariant (AI), the fluctuations require the Gilbert information (probabilistic) space linking the physical and the reciprocal ST. Physical quantities in the information space are represented by linear Hermitian operators, which is due to the entropy production in the presence of an AI. Evolution of a quantum system is described by the wave functions having the meaning of information concerning all virtually possible states of a quantum particle. The wave functions are the solutions to the Schrodinger equation and represent a navigation 'roadmap' for the particle to follow. A quantum system is in fact a classical Hamiltonian system in the space of coefficients of the wave function decomposition with respect to the operator eigenfunctions. It is the linearity and the Hermitian nature of the operators which determine the trajectory and the superposition principle in case of the wave behavior of fluctuations. The uncertainty principle, reflects correlation of the fluctuations and, hence, their nonlocality. This study discusses the wave function phase, the Berry phase and its relationship to quantization, discriminability of states and macroscopic quantum effects caused by localization of the particle, followed by a possible entropy change during its transition into a new thermodynamic state.