Beyond Quantum Physics, and Computation
A special issue of Mathematics (ISSN 2227-7390).
Deadline for manuscript submissions: closed (31 December 2017) | Viewed by 632
Special Issue Editors
Interests: neutrosophic probability; neutrosophic statistics; neutrosophic algebraic structures; plithogenic set; unmatter; superluminal physics; paradoxism; quantum paradoxes
Special Issues, Collections and Topics in MDPI journals
Interests: neutrosophic physics; included middle principle; astrophysics; cosmology; quantum fluid; gravitation theories; link between condensed matter/superfluidity and cosmology; Cantor sets; infinite space; matter and spirit unity; dialogue between cosmology and spirituality
Special Issue Information
Dear Colleagues,
We wish to publish a number of carefully-edited papers in a Special Issue dedicated to efforts to go beyond canonical Quantum Physics.
Our considerations are as follows:
After more than nine decades since the birth of Quantum Mechanics (QM), there are many experiments that seem to suggest that QM is limited; for example, there are experiments suggesting the violation of HUP. Therefore, it appears timely to seek new approaches, be they theoretical, experimental, or numerical, which hint towards a new and better understanding of the nature beyond canonical Quantum Physics. For example, we should seek a more consistent and realistic description of electrons, protons and the interference of light, both classically and quantum mechanically.
Prof. Dr. Florentin Smarandache
Dr. Victor Christianto
Guest Editors
Manuscript Submission Information
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Keywords
classical model of hydrogen/helium,
classical model of deuterium,
Maxwell-Dirac isomorphism,
beyond quantum mechanics,
classical-quantum formal correspondence,
Poisson bracket,
Matrix Maxwell equations,
wave particle duality and paradox,
physical interpretation of quantum wave function,
hydrodynamics interpretation of wave function,
interpretation of Wilson Chamber experiment
De Broglie’s matter wave postulate
Violation of Heisenberg Uncertainty relation
Nonlinear physics
computational physics
numerical simulation
computer algebra
wolfram mathematica
python
maple
matlab
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